2 Sciences courses about Maths in Liverpool

The significance of mathematics has never been more paramount in our world. Our expertly curated GCSE Mathematics course, a key requisite qualification, opens doors to college and university, vocational training, apprenticeships, and a plethora of employment opportunities. Math, an age-old discipline, not only supports many other subjects but is also an independent intellectual field, serving as the lingo of science and engineering. Our specially crafted course is engineered to ensure your success in achieving the qualification you seek. You have the flexibility to choose between Foundation or Higher level study. You're also allowed to switch levels in the initial phases of the course, after receiving feedback from your assignments and tutor. This ensures that by the time you register for exams, you've opted for the level that best suits your capability. Make no mistake, GCSEs are qualifications that truly matter. Advantages you stand to gain: A freshly conceived course, drafted to the most recent specification with dynamic, captivating content Fast-track option available for the 2022 exams Guaranteed exam venue within our network of partnered exam centres Unlimited tutor support – we assist you in drafting a study plan and provide continuous support Exam pass guarantee - should you not succeed the first time, we’ll support you up to the next exam Mathematics, akin to its core counterpart English, forms a fundamental building block for a multitude of educational pursuits and daily life. Excelling in maths fosters understanding in subjects like sciences, and even humanities such as Geography. It’s more than just number-crunching; it encompasses statistics, geometry, and an array of other critical skills. So, plunge into our comprehensive GCSE Mathematics course and chart your path towards the future. About the awarding body Awarding body: AQA Our course code: X801 Qualification code: 8300 AQA qualifications are globally recognized, taught in 30 countries worldwide, highly esteemed by employers and universities, and pave the way for learners to advance to their next life stage. AQA qualifications cater to various abilities and encompass GCSEs, IGCSEs and A-levels. ⏱ Study Hours: Allocate between 120 and 150 hours for study time, along with additional time for assignment completion. 👩‍🏫 Study Method: Our course is presented via our online learning platform for a dynamic and engaging learning experience. If you prefer, you can print the learning materials. The resources are in various media, including videos, quizzes, and interactive activities. 📆 Course Duration: After enrolment, you have a span of two years to complete your study and exams. Your unlimited tutor support will continue throughout this duration. 📋 Assessment: Enrol now for exams from Summer 2022. Our Maths GCSE is a tiered exam, meaning you choose the level of your exam study: Foundation tier: Grades 1 to 5, with grade 5 as the highest attainable and equivalent to grade C. Higher tier: Grades 4 to 9, with grade 9 as the highest attainable and equivalent to grade A*. Official exams comprise three GCSE standard written exams, each of 1 hour 30 minutes and each accounting for 33.3% of marks. You also have a guaranteed exam space in one of our exam centres across the country. Assignments: You will complete one introductory assignment and 10 other assignments throughout your course. While these do not contribute to your final grade, they provide a chance to submit work to your tutor for marking and feedback, helping you assess your progress. There is no coursework to complete. All exams must be taken in the same session. 👩‍🎓 Course Outcomes: Upon successful course completion, you will receive a GCSE in Mathematics, issued by AQA. We've chosen this syllabus specifically for its suitability to distance learning. ℹ️ Additional Information: Difficulty - Level 2 Entry Requirements - There are no formal prerequisites for this course, however, we recommend an intermediate ability to read and write in English. Course Content: Numbers: This module covers all aspects of integer-based maths, from basic operations to the use of standard units of mass, length, time, and more, laying a solid foundation for subsequent units. Algebra: This unit demystifies everything from basic algebraic notation to solving complex quadratic equations, by the end of which you'll master topics like quadratics and exponential functions. Ratios and Proportions: This segment sharpens your skills in comparing numerical data, a key skill in several sciences and engineering disciplines. Topics covered include value considerations and comparative skills. Geometry and Measures: This module extends beyond studying shapes, covering properties of angles, rotations, concepts of area and volume, and more. By the end of this unit, you'll find angles a cinch. Probability: This unit lets you delve into the intricacies of probability, covering various graphical representations like tree diagrams. Statistics: A crucial element in numerous subjects like Science and Geography, this unit involves skills like inferring information about populations based on statistical analysis and understanding primary or secondary data sets.

Our brand new Online A-Level Maths 9MA0 Course aims to develop your understanding of mathematics and mathematical processes. Through your study of this course you will gain mathematical skills and techniques and learn how to apply them. You will learn about different areas of mathematics and how they connect to each other and you will also look at the relevance of mathematics in the world. The same A-Level qualification you'd get in school or college Unlimited 1:1 support from your Maths tutor Fast-track - get the qualification when you need it Study 24/7, 365 on your phone, tablet or laptop You don't need any previous qualifications to study this A-Level course. This course will teach you the Edexcel A-Level Maths syllabus (9MA0). You'll study 3 units: Pure Maths Statistics Mechanics For a full breakdown of course content, download the A-Level Maths Brochure. All of your lessons and assessments are available on CloudPort - our Moodle-based learning environment (Moodle VLEs are used by most colleges and universities in the UK). Start with lesson 1 and work through the course in a linear pathway or choose to jump to the section that you need. Your learning is completely flexible and allows you to set your programme of learning around the skills you need. Submit assessments as you work through the course. Get instant results and feedback on activities to track your progress. Use these assessments as learning launchpads, allowing you to focus your time on the topics you need to brush up on. You will have access to all course materials, assessments and tutor support for 24 months from the day of enrolment. Extensions are available for students who wish to study over a longer period. You are not alone! You will be assigned a personal 1:1 tutor on your day of enrolment. Your tutor will remain by your side, throughout your learning journey until you get qualified. All tutors are qualified teachers and subject matter specialists who will ensure you have the correct guidance and support when you need it. As a CloudLearn student you will have unlimited access to tutor support. CloudLearn GCSEs and A-Levels are structured around formative assessments allowing you to test your knowledge as you work towards qualification. Before taking your exam you will submit a mock exam to give you the practise you need before the big day. When ready we arrange your exam. We have agreements with exam centres all over the UK. Our students also take advantage of preferential pricing due to the volume of students we channel to exam centres. As part of your enrolment service package we will make all the arrangements for your final exam. This includes locating a centre and booking the relevant exam/s. Exam fees are additional. Exam fees can be bundled using the Exam Bundles drop down when adding to basket. Have a look on our Exams Page for a detailed explanation of this service. The Edexcel A-Level Maths exam is available in May/June each year. It is assessed over 3 exam papers: Paper 1 9MA0/1 - 2 hour exam Paper 2 9MA0/2 - 2 hour exam Paper 3 9MA0/3 - 2 hour exam We generally ask that you book written exams at least 6 months in advance, however subjects that includes NEA (A-Level Eng Lit & A-Level History), Practicals (A-Level Sciences), or Fieldwork (A-Level Geography) you are recommended to note the following deadlines for booking and give us at least 8 months booking notice. Booking deadlines are 5-8 months prior to the exam date. Booking your exam after the booking deadline will incur late fees (available for one month after deadline) and high late fees (available up until exam entry closure). Some students will study for the exam over a period of months or years, as they dictate their own study schedule. We do however have students who will study intensively and prepare in a matter of weeks. You are only constrained by the exam diet. A-Level exams are available in May/June of each year.We are so confident in the CloudLearn model of study that we guarantee you will pass your exam. As long as you do what we recommend, we offer a full money-back guarantee. The UK's only GCSE and A-Level specialist Study at your pace, where and when you want Study interactively on any device We guarantee your exam pass We arrange your exams Our flexible study, unlimited support, and interest-free payment plans allow you to fit learning around your busy schedule That's why we support thousands of students every year, to get the GCSEs they need to prosper. Choose to pay in full or spread the cost over our 6 months interest-free payment plans. We offer longer payment plans of 12, 24, 36 or 48 months. These extended plans are subject to interest. For more details contact our student advisors on 0330 111 4006 or visit our payment plan page. By taking part in our brand new Online A-Level Maths 9MA0 Course, not only will you improve your knowledge and understanding of different areas of mathematics, but you will develop your cognitive, interpersonal and intrapersonal skills, which can be used in a wide-range of degrees and professions. By learning to generalise and to construct mathematical proofs, you will develop abilities to reason logically and to recognise incorrect reasoning. You will also extend your range of mathematical skills and techniques and use them in more difficult unstructured problems, which can be an invaluable skill in a wide-range of fields. You will also develop your analytical, interpretative and problem solving skills through learning to recognise how a situation may be represented mathematically and understand the relationship between 'real world' problems, standard and other mathematical models and how these can be refined and improved. You will improve your communication and organisational skills as you will be tasked with selecting, organising and presenting information clearly and logically, using appropriate mathematical terms and conventions. Additionally, you will improve your ability to reflect and thinking critically by reading and comprehending mathematical arguments and articles concerning applications of mathematics. You will also acquire the skills needed to use technology such as calculators and computers effectively, to recognise when such use may be inappropriate and to be aware of limitations. We also hope to show you the benefits of continuous learning and intellectual curiosity by inspiring a sustained enjoyment of, and interest in, mathematics. Therefore, the skills that you will acquire during the CloudLearn Online A-Level Maths 9MA0 Course can set you apart from your peers and put you on a path toward further learning or a successful career in a wide-range of occupations.

Welcome to Trigonometry Basics, your key to unlocking the magic of mathematics! This course is not just about numbers; it's about empowering you with skills that open doors to exciting possibilities. Imagine conquering the world of triangles, circles, and real-world problem-solving like a mathematical superhero! In Trigonometry Basics, you won't just memorise formulas; you'll journey through engaging modules, discovering the secrets of the unit circle, cracking the code of right triangles, and unleashing the power of polar coordinates. This isn't just a course; it's your ticket to mastering math and gaining a superpower that's invaluable in science, engineering, and beyond. Whether you're gearing up for a STEM career, diving into the wonders of mathematics, or simply curious about how trigonometry shapes our world, this course is your guide. It's not just about passing tests; it's about unleashing your inner problem-solving hero! So, are you ready to transform triangles from puzzling to powerful? Let's dive into the world of Trigonometry Basics!   Learning Outcomes Understand the foundational principles of trigonometry. Apply the unit circle approach to solve trigonometric problems. Demonstrate proficiency in solving trigonometry using right triangles. Analyse and solve complex problems using analytic trigonometry. Gain competence in working with polar coordinates. Utilise trigonometric concepts in real-world problem-solving scenarios. Apply acquired knowledge through practical assignments effectively. Develop a strong foundation for advanced mathematical concepts.   Who is this course for Students seeking to strengthen their mathematical fundamentals. Individuals pursuing careers in engineering or physical sciences. Enthusiasts interested in the practical applications of trigonometry. Professionals looking to enhance problem-solving skills. Anyone preparing for further studies in mathematics or related fields.   Why Choose This Course Unlimited access to the course for a lifetime. Opportunity to earn a certificate accredited by the CPD Quality Standards and CIQ after completing this course. Structured lesson planning in line with industry standards. Immerse yourself in innovative and captivating course materials and activities. Assessments designed to evaluate advanced cognitive abilities and skill proficiency. Flexibility to complete the Course at your own pace, on your own schedule. Receive full tutor support throughout the week, from Monday to Friday, to enhance your learning experience. Unlock career resources for CV improvement, interview readiness, and job success.   Career Path Engineering roles (e.g., Mechanical Engineer): £25,000 - £50,000. Data Analyst: £20,000 - £40,000. Computer Programmer: £25,000 - £45,000. Physics Research Assistant: £22,000 - £35,000. Mathematics Teacher: £25,000 - £40,000.   Certification Upon completion of the Trigonometry Basics course, a written assignment test is available, which can be taken during or at the course's conclusion. After successfully passing the test, learners have the opportunity to obtain a downloadable PDF certificate for a fee of £4.99. Alternatively, an original hard copy certificate can be ordered at an additional cost of £8.   Prerequisites No prior qualifications or experience are necessary for enrollment in the Trigonometry Basics course. This program, crafted by industry professionals, is compatible with PCs, Macs, tablets, and smartphones. Accessibility is ensured, allowing learners to engage with the course from any location, provided there is a reliable internet connection. Course Curriculum Course Promo Course Promo 00:02:00 Module 01: Fundamentals Number Tools 00:10:00 Graphing Tools 00:06:00 The Coordinate Plane 00:06:00 Module 02: Trigonometry Unit Circle Approach Introduction 00:01:00 The Unit Circle 00:08:00 Terminal Points 00:31:00 Reference Number 00:22:00 Trigonometric Functions 00:12:00 Evaluating Trigonometric Functions 00:14:00 Graph of Sine & Cosine 00:24:00 Sine & Cosine Graph Transformations 00:17:00 Tangent & Cotangent Graphs 00:20:00 Secant & Cosecant Graphs 00:25:00 Domain and Range of Sin, Cos and Tan 00:22:00 Examples 00:13:00 Domain and Range of Sec, Csc and Cot 00:13:00 Examples 00:16:00 Module 03: Trigonometry: Right Triangle Approach Introduction 00:01:00 Angles 00:16:00 Standard Position 00:08:00 Trigonometric Ratios 00:15:00 Examples 00:13:00 Special Angles 00:24:00 Examples 00:05:00 Reference Angle 00:14:00 Evaluating Trig Functions and Points 00:18:00 Inverse Trigonometric Functions 00:12:00 The Law of Sines 00:13:00 The Law of Cosines 00:10:00 Area of a Triangle 00:08:00 Module 04: Analytic Trigonometry Introduction 00:01:00 Fundamental Identities 00:10:00 Examples 00:18:00 Addition and Subtraction Formulas 00:15:00 Sums of Sines and Cosines 00:07:00 Double Angle Formulas 00:10:00 Half Angle Formulas 00:08:00 Formulas for Lowering Powers 00:05:00 Sum-to-Product Formulas 00:06:00 Product-to-Sum Formulas 00:05:00 Module 05: Polar Coordinates Polar Coordinates 00:19:00 Polar and Rectangular Coordinates 00:11:00 Polar Equations 00:07:00 Graph of Polar Equations 00:18:00 Symmetry 00:17:00 Common Polar Curves 00:12:00 Graphing Complex Numbers 00:06:00 Modulus 00:04:00 Polar Form of Complex Numbers 00:09:00 Multiplication and Division 00:07:00 De Moivre's Theorem 00:05:00 nth Roots of a Complex Number 00:21:00 Resources Resource - Trigonometry Basics 00:00:00 Assignment Assignment - Trigonometry Basics 00:00:00

Description Math is one of the most essential skills in all aspects of our lives. However, it can be one of the most difficult for many of us to master. Learning math can be a daunting task when you do not have the right tools or the right materials, especially if you grew up believing that math is hard and that you will never understand it. The Mathematics for Beginners is designed to teach the elementary skills necessary to manipulate algebraic expressions and equations, and also places a strong emphasis on conceptual understanding. You will learn the connection between everyday life problems and the abstract world of mathematics. Using applied examples from a wide variety of topics ranging from finance to physics and life sciences, you will gain the ability to transform problems from a verbal description into the language of mathematics and solve them confidently by applying the rules of algebra. Assessment: At the end of the course, you will be required to sit for an online MCQ test. Your test will be assessed automatically and immediately. You will instantly know whether you have been successful or not. Before sitting for your final exam you will have the opportunity to test your proficiency with a mock exam. Certification: After completing and passing the course successfully, you will be able to obtain an Accredited Certificate of Achievement. Certificates can be obtained either in hard copy at a cost of £39 or in PDF format at a cost of £24. Who is this Course for? Mathematics for Beginners is certified by CPD Qualifications Standards and CiQ. This makes it perfect for anyone trying to learn potential professional skills. As there is no experience and qualification required for this course, it is available for all students from any academic background. Requirements Our Mathematics for Beginners is fully compatible with any kind of device. Whether you are using Windows computer, Mac, smartphones or tablets, you will get the same experience while learning. Besides that, you will be able to access the course with any kind of internet connection from anywhere at any time without any kind of limitation. Career Path After completing this course you will be able to build up accurate knowledge and skills with proper confidence to enrich yourself and brighten up your career in the relevant job market. Integers ( Directed Numbers) Lecture 1 Introduction 00:02:00 Lecture 2 Quick glance at number system 00:05:00 Lecture 3 Integers and ordering of integers 00:06:00 Lecture 4 Addition and Subtractions of Integers 00:07:00 Lecture 5 Operations on Integers 00:04:00 Lecture 6 Multiplication and Division of Integers 00:04:00 Lecture 7 Powers of Integers (Exponents) 00:04:00 Factors and Multiples Lecture 8 Complete knowledge about factors and multiples 00:06:00 Lecture 9 Divisibility tests for 2,3,4,5,6 00:07:00 Lecture 10 Divisibility rules 7,8,9,10,11 00:06:00 Lecture 11 Prime Factorization 00:06:00 Lecture 12 Highest Common Factor HCF 00:10:00 Lecture 13 Least Common Multiple LCM 00:16:00 Lecture 14 Relation between LCM and HCF 00:04:00 Fractions Lecture 15 Classification of Fractions 00:04:00 Lecture 16 Convert mixed to improper and improper to mixed fractions 00:03:00 Lecture 17 Equivalent Fractions 00:04:00 Lecture 18 Comparing Fractions after converting to like fractions 00:09:00 Lecture 19 Reducing a fraction to lowest term 00:04:00 Lecture 20 Addition and subtraction OF fractions 00:08:00 Lecture 21 Multiplication and division of fractions 00:11:00 Lecture 22 Word problems on fractions 00:16:00 Simplification Rule : BODMAS Lecture 23 BODMAS and rules to remove brackets 00:03:00 Lecture 24 Simplify expressions using BODMAS rules 00:05:00 Lecture 25 Simplify expressions involving fractions using BODMAS 00:07:00 Decimal numbers Lecture 26 Decimal numbers in relation to fractions 00:08:00 Lecture 27 Like and unlike Decimals 00:05:00 Lecture 28 Ordering of Decimal numbers 00:10:00 Lecture 29 Addition and subtraction of Decimal 00:07:00 Lecture 30 Multiplication of Decimal 00:03:00 Lecture 31 Division of Decimal 00:05:00 Rational Numbers Lecture 32 Rational number 00:02:00 Lecture 33 Representation of Rational Numbers on Number line 00:04:00 Lecture 34 Determining which fraction is terminating or non terminating 00:05:00 Lecture 35 shortcut method of writing decimal expansion of fraction to decimal 00:08:00 Approximation Lecture 36 Rounding to whole number 00:06:00 Lecture 37 Rounding to required number of decimals (1 d.p. ) 00:05:00 Lecture 38 rounding to significant digits 00:07:00 Lecture 39 Practice question on three methods of approximation 00:05:00 Estimation and Scientific Notation or Standard form Lecture 40 Estimation 00:05:00 Lecture 41 Scientific Notation 00:07:00 Lecture 42 Operation on numbers when they are in scientific notation 00:06:00 Percentage Lecture 43 Percentage to fraction and fraction to percentage 00:06:00 Lecture 44 Percentage of a quantity and conversation to decimal 00:06:00 Lecture 45 Expressing one quantity as percentage of another quantity 00:06:00 Lecture 46 Finding increase decrease percent 00:05:00 Lecture 47 Uses of percentages-Word Problems 00:09:00 Ratio and Proportion Lecture 48 Ratio- How to express as simple ratio 00:09:00 Lecture 49 How to compare Ratios 00:04:00 Lecture 50 Word problems on finding ratios 00:07:00 Lecture 51To divide a given quantity into a given Ratio 00:11:00 Lecture 52 Proportion 00:04:00 Lecture 53 Practice problems on Proportion 00:06:00 Lecture 54 Continued proportion 00:06:00 Unitary Method and its Applications Lecture 55 Direct Variation ( or proportion) 00:04:00 Lecture 56 Problems based on Direct proportion 00:10:00 Lecture 57 Inverse Variation ( or proportion) 00:10:00 Lecture 58 Multiple Ratios 00:10:00 Profit , Loss, discount and Tax Lecture 59 Basics - Profit and Loss 00:04:00 Lecture 60 More practice problems on Profit & Loss 00:06:00 Lecture 61 Selling price formula and Problems 00:04:00 Lecture 62 Cost price formula and Problems 00:03:00 Lecture 63 Higher problems on Profit and Loss 00:08:00 Lecture 64 Basics - Discount.mp4 00:05:00 Lecture 65 Practice problems on Discount 00:04:00 Lecture 66 Tax 00:06:00 Resources Resources - Mathematics for Beginners 00:00:00 Mock Exam Mock Exam - Mathematics for Beginners 00:20:00 Final Exam Final Exam - Mathematics for Beginners 00:20:00 Order Your Certificates and Transcripts Order Your Certificates and Transcripts 00:00:00

Math is one of the most essential skills in all aspects of our lives. However, it can be one of the most difficult for many of us to master. Learning math can be a daunting task when you do not have the right tools or the right materials, especially if you grew up believing that math is hard and that you will never understand it. The Mathematics for Beginners is designed to teach the elementary skills necessary to manipulate algebraic expressions and equations, and also places a strong emphasis on conceptual understanding. You will learn the connection between everyday life problems and the abstract world of mathematics. Using applied examples from a wide variety of topics ranging from finance to physics and life sciences, you will gain the ability to transform problems from a verbal description into the language of mathematics and solve them confidently by applying the rules of algebra. Assessment: At the end of the course, you will be required to sit for an online MCQ test. Your test will be assessed automatically and immediately. You will instantly know whether you have been successful or not. Before sitting for your final exam you will have the opportunity to test your proficiency with a mock exam. Certification: After completing and passing the course successfully, you will be able to obtain an Accredited Certificate of Achievement. Certificates can be obtained either in hard copy at a cost of £39 or in PDF format at a cost of £24. Who is this Course for? Mathematics for Beginners is certified by CPD Qualifications Standards and CiQ. This makes it perfect for anyone trying to learn potential professional skills. As there is no experience and qualification required for this course, it is available for all students from any academic background. Requirements Our Mathematics for Beginners is fully compatible with any kind of device. Whether you are using Windows computer, Mac, smartphones or tablets, you will get the same experience while learning. Besides that, you will be able to access the course with any kind of internet connection from anywhere at any time without any kind of limitation. Career Path After completing this course you will be able to build up accurate knowledge and skills with proper confidence to enrich yourself and brighten up your career in the relevant job market. Course Curriculum Integers ( Directed Numbers) Lecture 1 Introduction 00:02:00 Lecture 2 Multiplying any digit number by 11, 22, and 33 00:09:00 Lecture 3 Integers and ordering of integers 00:06:00 Lecture 5 Operations on Integers 00:04:00 Lecture 6 Multiplication and Division of Integers 00:04:00 Lecture 7 Powers of Integers (Exponents) 00:04:00 Factors and Multiples Lecture 8 Complete knowledge about factors and multiples 00:06:00 Lecture 9 Divisibility tests for 2,3,4,5,6 00:07:00 Lecture 10 Divisibility rules 7,8,9,10,11 00:06:00 Lecture 11 Prime Factorization 00:06:00 Lecture 12 Highest Common Factor HCF 00:10:00 Lecture 13 Least Common Multiple LCM 00:16:00 Lecture 14 Relation between LCM and HCF 00:04:00 Fractions Lecture 15 Classification of Fractions 00:04:00 Lecture 16 Convert mixed to improper and improper to mixed fractions 00:03:00 Lecture 17 Equivalent Fraction 00:04:00 Lecture 18 Comparing Fractions after converting to like fractions 00:09:00 Lecture 19 Reducing a fraction to lowest term 00:04:00 Lecture 20 Addition and subtraction OF fractions 00:08:00 Lecture 21 Multiplication and division of fractions 00:11:00 Lecture 22 Word problems on fractions 00:16:00 Simplification Rule : BODMAS Lecture 23 BODMAS and rules to remove brackets 00:03:00 Lecture 24 Simplify expressions using BODMAS rules 00:05:00 Lecture 25 Simplify expressions involving fractions using BODMAS 00:07:00 Decimal numbers Lecture 26 Decimal numbers in relation to fractions 00:08:00 Lecture 27 Like and unlike Decimals 00:05:00 Lecture 28 Ordering of Decimal numbers 00:10:00 Lecture 29 Addition and subtraction of Decimal 00:07:00 Lecture 30 Multiplication of Decimal 00:03:00 Lecture 31 Division of Decimal 00:05:00 Rational Numbers Lecture 32 Rational number 00:02:00 Lecture 33 Representation of Rational Numbers on Number line 00:04:00 Lecture 34 Determining which fraction is terminating or non terminating 00:05:00 Lecture 35 shortcut method of writing decimal expansion of fraction to decimal 00:08:00 Approximation Lecture 36 Rounding to whole number 00:06:00 Lecture 37 Rounding to required number of decimals (1 d.p. ) 00:05:00 Lecture 38 rounding to significant digits 00:07:00 Lecture 39 Practice question on three methods of approximation 00:05:00 Estimation and Scientific Notation or Standard form Lecture 40 Estimation 00:05:00 Lecture 41 Scientific Notation 00:07:00 Lecture 42 Operation on numbers when they are in scientific notation 00:06:00 Percentage Lecture 43 Percentage to fraction and fraction to percentage 00:06:00 Lecture 44 Percentage of a quantity and conversation to decimal 00:06:00 Lecture 45 Expressing one quantity as percentage of another quantity 00:06:00 Lecture 46 Finding increase decrease percent 00:05:00 Lecture 47 Uses of percentages-Word Problems 00:09:00 Ratio and Proportion Lecture 48 Ratio- How to express as simple ratio 00:09:00 Lecture 49 How to compare Ratios 00:04:00 Lecture 50 Word problems on finding ratios 00:07:00 Lecture 51To divide a given quantity into a given Ratio 00:11:00 Lecture 52 Proportion 00:04:00 Lecture 53 Practice problems on Proportion 00:06:00 Lecture 54 Continued proportion 00:06:00 Unitary Method and its Applications Lecture 55 Direct Variation ( or proportion) 00:04:00 Lecture 56 Problems based on Direct proportion 00:10:00 Lecture 57 Inverse Variation ( or proportion) 00:10:00 Lecture 58 Multiple Ratios 00:10:00 Profit , Loss, discount and Tax Lecture 59 Basics - Profit and Loss 00:04:00 Lecture 60 More practice problems on Profit & Loss 00:06:00 Lecture 61 Selling price formula and Problems 00:04:00 Lecture 62 Cost price formula and Problems 00:03:00 Lecture 63 Higher problems on Profit and Loss 00:08:00 Lecture 64 Basics - Discount 00:05:00 Lecture 65 Practice problems on Discount 00:04:00 Lecture 66 Tax 00:06:00 Resources Resources - Mathematics for Beginners 00:00:00 Certificate and Transcript Order Your Certificates or Transcripts 00:00:00

Achieve mathematical mastery with our comprehensive Introduction to Derivatives course bundle. Designed for learners of all levels, this exclusive package features 10 expertly designed courses, each one a stepping stone towards your success in the captivating world of mathematics. From the ancient times of Archimedes to the groundbreaking theories of Newton and Leibniz, the journey of mathematics has been nothing short of extraordinary. Today, we invite you to be a part of this illustrious legacy with our Introduction to Derivatives course bundle. Not only does each course enrich your knowledge, but also rewards you with both CPD and QLS certificates for each completion. Yes, that's a whopping 20 certificates (10 PDF and 10 Hardcopy) to showcase your expertise and commitment. We believe in supporting our learners beyond the classroom. With Introduction to Derivatives, you can access full study assistance to guide you through any academic challenges and career support to help pave your way in the professional world. Enrol in the Introduction to Derivatives bundle today and transform your mathematical understanding. Start your journey now and unlock the doors to endless opportunities! Courses Included In this Introduction to Derivatives: Course 01: Calculus: Differentiation and Integration Course 02: Calculus Level 1 - Learn Differentiation Course 03: Functional Skills Maths - Level 1 (Updated 2022) Course 04: Functional Skills Maths - Level 2 (Updated 2022) Course 05: Functional Skills - Maths (Level 3) Course 06: Scratch Basics: Make Math Programs on Scratch Course 07: Math Complete Course Course 08: Math Tricks & Shortcuts Course 09: Speed up Your Math Technique Course 10: Advanced Mathematics What Will You Learn? After completing this Introduction to Derivatives bundle, you will be able to: Gain a thorough understanding of differentiation and integration in calculus. Master functional math skills across various levels with updated 2022 content. Develop proficiency in creating mathematical programs using Scratch. Acquire comprehensive knowledge of essential mathematical concepts. Learn innovative math tricks and shortcuts for efficient problem-solving. Enhance calculation speed with advanced techniques. Understand complex concepts in advanced mathematics. Achieve proficiency in both theoretical and practical aspects of mathematics. Dive into the fascinating world of mathematics with our Introduction to Derivatives course bundle! This unique collection of 10 CPD-accredited and QLS-endorsed courses is meticulously designed to improve your mathematical skills. Whether you're exploring the basics of calculus, mastering functional math, or learning about advanced concepts, this bundle offers a rich, comprehensive learning experience. With full study assistance and career support, you'll emerge with a profound understanding and a portfolio of 20 accredited certificates, ready to make your mark in the mathematical realm. CPD 110 CPD hours / points Accredited by CPD Quality Standards Who is this course for? This Introduction to Derivatives bundle is perfect for: Individuals seeking a solid foundation in calculus and advanced mathematics. Professionals aiming to enhance their mathematical skills for career advancement. Students preparing for higher education or academic pursuits in mathematics. Educators and tutors looking to broaden their teaching expertise in mathematics. Math enthusiasts eager to explore and master various mathematical concepts. Career path Upon completion of this Introduction to Derivatives course bundle, you will have the knowledge and skills to pursue many career paths, such as: Data Analyst: £25,000 - £80,000 Actuarial Analyst: £30,000 - £90,000 Quantitative Analyst: £35,000 - £100,000 Financial Analyst: £28,000 - £80,000 Operations Research Analyst: £26,000 - £75,000 Academic Researcher in Mathematics: £30,000 - £85,000 Certificates Certificate of completion Digital certificate - Included Certificate of completion Hard copy certificate - Included

£22/month Interest-free* Payments6 months Deposit£62 Total Price£290 Make an Enquiry × [gravityform id="76" title="false" description="false" ajax="true"] Tutor Support: Till exam Start Anytime: With 3 years of access to course materials Accredited by: Pearson Edexcel & Regulated by OFQUAL Mock Test Practice Get expert feedback on mock test Online Learning: Learn from anywhere, whenever you want Exams Preparation For May/June 2024 Gain the GCSE qualifications you get from school, 100% online at your own pace. Opportunity to book Live 1:1 or Group tutor support via Zoom Excellent student reviews with high satisfaction rates Full assistance is scheduling your GCSE exams Study on your phone, tablet or laptop at your own pace You will get unlimited tutor support via email Why GCSE Maths Course right for you? Our GCSE Maths online course is very flexible, allowing you to learn at your own pace without having to disrupt your busy life. It's designed to help you overcome any difficulties you may have with mathematics. You can book 1:1 or group Live Tutor Support via Zoom with your maths tutor Rita. Once you complete our GCSE Maths course, you'll build a solid foundation for further education and career advancement. Start your journey to a better future today! GCSE Maths Course & Exam Details GCSE Exam Details You choose to sit for the Foundation Tier or Higher Tier For Foundation Tier grades 1 to 5 will be given. For Higher Tier grades 4 to 9 will be given. For more updated information on the grade boundaries, you can check out GCSE Maths Grade Boundaries for All Boards - [2019 to 2023] blog. You can book your GCSE exam with us; we have GCSE exam centres across the UK. Explore the list of GCSE Exam Centres, and see nearest exam centre. In order to book your GCSE exams please email us at info@lead-academy.org Live Tutor Support Details Get personalised guidance and assistance throughout your GCSE exam preparation. Clarify difficult concepts and receive valuable feedback on practice exams, assignments and mock exams. 1:1 or Group Live classes are available with maths tutor Rita until the exam. Group Sessions Cost: £45+VAT per month (Class schedule once a week | 4 classes per month) 1:1 Live Class via Zoom available at the cost of £24+VAT per hour. You'll have the flexibility to choose your own schedule for the classes. Various class schedule options are available in the cart for you to choose from while booking. The classes are designed to prepare you for the exam. You will also get unlimited tutor support via email. Entry Requirements This GCSE Maths Course is available to all students, of all academic backgrounds and no experience or previous qualifications are required. You need a laptop or PC and stable internet connection GCSE Maths Exam Structure The Pearson Edexcel GCSE Maths consists of three paper-based assessments. Paper 1 Topics covered: Number, algebra, ratio, proportion and rates of change, geometry and measures, probability and statistics Exam duration: 1 Hour 30 minutes written exam Marks: 80 Weight: 33.33% of GCSE Question type: Written examination papers with a range of different question types Other information: No calculator is allowed Paper 2 Topics covered: Number, algebra, ratio, proportion and rates of change, geometry and measures, probability and statistics Exam duration: 1 Hour 30 minutes written exam Marks: 80 Weight: 33.33% of GCSE Question type: Written examination papers with a range of different question types Other information: Calculator is allowed Paper 3 Topics covered: Number, algebra, ratio, proportion and rates of change, geometry and measures, probability and statistics Exam duration: 1 Hour 30 minutes written exam Marks: 80 Weight: 33.33% of GCSE Question type: Written examination papers with a range of different question types Other information: Calculator is allowed Course Curriculum GCSE Maths Foundation Tier Number FT In the number FT classes, you will be learning how to order positive and negative integers, decimals, and fractions, use the symbols =, ≠, <, >, ≤, ≥, apply the four operations to integers, decimals, and simple fractions and mixed numbers - both positive and negative, understand and use place value, recognize and use relationships between operations, including inverse operations, use conventional notation for priority of operations, including brackets, powers, roots and reciprocals and many more things. Algebra FT You will be learning about algebraic manipulation in this module. These classes will also cover substituting numerical values into formulae and expressions, including scientific formulae. Understand and use the concepts and vocabulary of expressions, equations, formulae, inequalities, terms, and factors. Ratio, proportion and rates of change FT In these classes, you will learn to change freely between related standard units (e.g. time, length, area) and compound units (e.g. speed, rates of pay, prices) in numerical and algebraic contexts. You will also learn to use scale factors, scale diagrams and maps and understand and use the proportion as equality of ratios. Geometry FT In the geometry FT classes, you will learn details about perimeter, area, squares, rectangles, and triangles. You will also be introduced to the related formulas of perimeter, area, square, rectangles, triangles, and more. Probability FT From the probability FT chapter, you will learn about relating relative expected frequencies to theoretical probability; using appropriate language and the 0 to 1 probability scale, apply the property that the probabilities of an exhaustive set of outcomes sum to 1 and apply the property that the probabilities of an exhaustive set of mutually exclusive events sum to 1 and enumerate sets and combinations of sets systematically, using tables, grids, venn diagrams. Statistics FT You will learn to Interpret, analyse, and compare the distributions of data sets from empirical distributions, apply statistics to describe a population, use and interpret scatter graphs of bivariate data, and recognize correlation; this learning will help in understanding data, surveys, and more. Mock Paper 1 GCSE Maths Mock Paper Instruction GCSE Maths FT Paper-1 GCSE Maths FT Paper-1 MS GCSE Maths FT Paper-2 GCSE Maths FT Paper-2 MS GCSE Maths FT Paper-3 GCSE Maths FT Paper-3 MS Mock Paper 2 GCSE Maths Mock Paper Instruction GCSE Maths FT Paper-1. GCSE Maths FT Paper-1 MS. GCSE Maths FT Paper-2. GCSE Maths FT Paper-2 MS. GCSE Maths FT Paper-3. GCSE Maths FT Paper-3 MS. GCSE Maths Higher Tier Number HT In the number HT classes, you will be learning how to order positive and negative integers, decimals, and fractions, use the symbols =, ≠, <, >, ≤, ≥, apply the four operations to integers, decimals, and simple fractions and mixed numbers - both positive and negative, understand and use place value, recognize and use relationships between operations, including inverse operations, use conventional notation for the priority of operations, including brackets, powers, roots and reciprocals, and many more things. Algebra HT You will be learning about algebraic manipulation in this module. These classes will also cover the substitution of numerical values into formulae and expressions, including scientific formulae. Understand and use the concepts and vocabulary of expressions, equations, formulae, inequalities, terms, and factors. Ratio, proportion and rates of change HT In these classes, you will learn to change freely between related standard units (e.g. time, length, area) and compound units (e.g. speed, rates of pay, prices) in numerical and algebraic contexts. You will also learn to use scale factors, scale diagrams and maps and understand and use the proportion as equality of ratios. Geometry HT In the geometry HT classes, you will learn about perimeter, area, squares, rectangles, and triangles in detail. Along with this, you will be introduced to the related formulas of perimeter, area, square, rectangles, triangles, and more. Probability HT From the probability HT chapter, you will learn about relating relative expected frequencies to theoretical probability; using appropriate language and the 0 to 1 probability scale, apply the property that the probabilities of an exhaustive set of outcomes sum to 1 and apply the property that the probabilities of an exhaustive set of mutually exclusive events sum to 1 and enumerate sets and combinations of sets systematically, using tables, grids, Venn diagrams. Statistics HT You will learn to Interpret, analyse, and compare the distributions of data sets from empirical distributions, apply statistics to describe a population, use and interpret scatter graphs of bivariate data, and recognize correlation; this learning will help in understanding data, surveys, and more. Mock Paper 1 GCSE Maths Mock Paper Instruction GCSE Maths HT Paper-1 GCSE Maths HT Paper-1 MS GCSE Maths HL Paper-2 GCSE Maths HL Paper-2 MS GCSE Maths HL Paper-3 GCSE Maths HL Paper-3 MS Mock Paper 2 GCSE Maths Mock Paper Instruction GCSE Maths HT Paper-1. GCSE Maths HT Paper-1 MS. GCSE Maths HT Paper-2. GCSE Maths HT Paper-2 MS. GCSE Maths HT Paper-3. GCSE Maths HT Paper-3 MS. Awarding Body Pearson Edexcel is the most popular and prestigious awarding body in the UK and internationally. GCSE is a recognised academic credential at the secondary level worldwide. This qualification involves theoretical study and research. Pearson Edexcel prepares learners for higher education or employment. Edexcel's qualifications meet the needs of modern learners and are based on high British education standards. Pearson Edexcel's qualifications provide learners with necessary skills and knowledge to achieve their goals. FAQs Why should I do this higher-tier GCSE Math course? You must do the higher GCSE Math as it requires for university admission and also every stage of your life. GCSE Math is one of the core subjects of the GCSE course that every student should study. Do you offer any fundamental courses in GCSE Math? Yes, we offer the fundamental GCSE Math course, which helps you improve basic math. If you feel your math basics must be polished, you can do this course with us. How to pass GCSE maths? To pass the General Certificate of Secondary Education maths, start revision early and consistently, and practise with quality revision, not just reading through notes. Believe in your ability and personalise your approach to the exam. Focus on learning the basics first, like fractions and algebra. Practising under timed conditions can help you develop a strategy that works best for you. How many marks do you need to pass Pearson Edexcel maths? To pass Pearson Edexcel Maths, you need to achieve a grade of 4 or higher. In terms of marks, this equates to achieving at least 120 out of 240 for the Foundation tier and at least 135 out of 240 for the Higher tier. However, it's important to note that the grade boundaries can vary slightly from year to year, depending on the difficulty of the exam. What is the grading system for the exam? The grades for GCSE range from 9-1, with 9 being the highest grade and 1 being the lowest. I made my payment. How will I get access to the course? A confirmation email will be sent to your registered email after payment. Hereafter anytime, you can start your learning journey with Lead Academy. I am from outside the UK. Will I get access to the Course? Yes, you can. Since it is an e-learning course, anyone from anywhere can enrol in our courses. What is an Accredited course? The professional body approves the procedures if any e-learning platform claims its courses are accredited. What is an Edexcel accredited course? Exdexcel is a British multinational education and examination body. If any functional skills training providers claim the course is Edexcel accredited, that means the course has been approved by the governor body of Edexcel. Their certificates have been valued in the UK and worldwide.

Is the thrill of solving mathematical conundrums your thing? Are you adept at distinguishing between polar coordinates and hyperbolic functions, or vectors and matrices? If so, our Edexcel accredited Further Mathematics A-Level online course beckons you. With unwavering support from your personal tutor, you'll develop the ability to construct and present mathematical arguments via diagrams, graphs, and symbols. Moreover, you'll refine your understanding of modelling assumptions, conquer quadratic equations with real coefficients, and broaden your mathematical horizons. Course Benefits: Get access to a new course aligned with the latest specifications, enriched with interactive and engaging content Avail of the Fast track option for exams in 2022 Access to partnership exam centres, ensuring a guaranteed exam venue Unlimited tutor support to help craft a study plan and assist throughout your learning journey Exam pass guarantee (we've got your back for the next exam if you don’t pass the first time). Awarding Body: The Edexcel, our awarding body, is the UK's largest awarding organisation that has been helping individuals achieve academic and vocational qualifications in schools, colleges, and workplaces in the UK and beyond for nearly two decades. Course code: X922 Qualification code: 9FMO Official Qualification Title: Further Maths A-Level ⏱ Study Hours: Allocate between 300 and 360 hours of study time, plus additional time for completing assignments. 👩‍🏫 Study Method: Experience a dynamic and engaging learning process via our online learning platform. If needed, the learning resources, which include videos, quizzes, and interactive activities, can be printed for offline study. 📆 Course Duration: The course will span up to 24 months from the date of enrolment. All your learning materials will be accessible on our MyOxbridge portal. 📋 Assessment: Enrolments are now open for Summer 2022 examinations. The course necessitates the completion of four standard A-level exams and various assignments. While the assignments don't contribute to the final grade, they allow you to get tutor feedback and help in monitoring your progress. We also provide a guaranteed exam space in our nationwide exam centres. 👩‍🎓 Course Outcomes: Successful completion earns you an A-Level in Further Mathematics, issued by Edexcel. This certificate holds the same value as that issued to students in any other educational institution. ℹ️ Additional Information: Official Qualification Title - Further Maths A-Level Level - Advanced (Level 3) Course Content: Our course curriculum includes but is not limited to Core Mathematics 1 & 2, Further Pure Mathematics 1 & 2, Statistics 1 & 2, Mechanics 1 & 2, and Decision 1 & 2. These units cover a wide array of topics, including proof, complex numbers, matrices, algebra and functions, calculus, vectors, polar co-ordinates, hyperbolic functions, differential equations, groups, number theory, sequences and series, discrete probability distributions, hypothesis testing, central limit theorem, chi squared testing, linear regression, continuous probability distributions, correlation, combination of random variables, confidence intervals, moments and impulse, work, energy, and power, elastic springs and strings, elastic collisions, motion in a circle, centre of mass, further dynamics, further kinematics, algorithms, graphs, critical path analysis, linear programming, transportation problems, allocation problems, flows in networks, dynamic programming, game theory, recurrence relationship, and decision analysis.

Embark on an invigorating intellectual journey with this A-Level Maths course, meticulously crafted to imbibe the nuances of advanced mathematics. Delve into topics such as forces, probability, algebra, and vectors, honing your expertise while bolstering your critical thinking and analytical prowess. In the realm of UK education, A-levels stand as a testament to significant educational accomplishment. Our A-Level Maths course epitomises this, enhancing your appeal to both universities and employers while paving the way to a world of exciting opportunities. Adhering to the fresh AQA A-Level Maths syllabus, this online home study course is constructed to dovetail with your convenience, enabling you to learn at your own pace. Our comprehensive support system includes unlimited tutor assistance, a systematic induction, and well-structured assignments, preparing you efficiently for the exams. We ensure your access to our partnered exam centres for your final A-Level examinations. With our course, you'll have access to: Cutting-edge course content, shaped according to the latest specification. A Fast track option (for exams in 2022). A network of partnership exam centres. Unlimited tutor support and an exam pass guarantee. Awarding body: AQA Course code: X901 Qualification code: 7357 AQA qualifications enjoy international recognition, being taught in 30 countries and prized by employers and universities alike. These qualifications accommodate a wide range of abilities, encompassing GCSEs, IGCSEs, and A-levels. ⏱ Estimated Study Time Allocate between 300 and 360 hours for study, along with additional time for assignments. 👩‍🏫 Learning Methodology Our course is delivered via an immersive online learning platform, complete with diverse media resources like videos. However, if you prefer a more traditional approach, you can print the learning materials. 📆 Course Duration Enrol and benefit from our unlimited tutor support for up to 24 months. Upon enrolment, you will receive access to MyOxbridge, where all your learning materials are housed. 📋 Evaluation Examinations start from Summer 2022.  You will be evaluated on three written exams: Paper 1: 2 hours, 33.3% of A-Level, 100 marks. Paper 2: 2 hours, 33.3% of A-Level, 100 marks. Paper 3: 2 hours, 33.3% of A-Level, 100 marks. The exams will consist of a range of question types, from single-mark questions to multi-step problems. Our students are provided with a guaranteed exam space and an exam pass guarantee. Assignments The course includes several assignments. Though not contributing to your final grade, they allow you to receive feedback from your tutor, helping you track your progress. 👩‍🎓 Course Outcomes Upon successful course completion, you will receive an AQA-issued A-Level in Maths. This certificate mirrors those awarded to students at any other educational institution.  ℹ️ Further Details Difficulty - Level 3 Entry requirements - A GCSE or equivalent level in Mathematics is strongly advised. UCAS Points - 56 Course Content Core Content Mathematical argument, language, and proof Mathematical problem solving Mathematical modelling Proof Algebra and functions Coordinate geometry in the (x,y) plane Sequences and series Trigonometry Exponentials and logarithms Differentiation Integration Numerical methods Vectors Statistical sampling Data presentation and interpretation Probability Statistical distributions Statistical hypothesis testing Quantities and units in mechanics Kinematics Forces and Newton’s laws Moments

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