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Quick Facts

Medium Of Instructions	Mode Of Learning	Mode Of Delivery
English	Self Study	Video and Text Based

Course Overview

Learn about the fundamental mathematical concepts of kinematics, calculus, projectile motion, trigonometric functions, vector calculations, and much more, in the A-level Mathematics for Year 13 Course 2 certification course. The Imperial College of London has designed this course to help you succeed in an A-level maths exam with an A* grade.

The A-level Mathematics for Year 13 Course 2 syllabus delves deeply into topics like general motion, projectile motion, integration and differentiation methods, graphs, diagrams, mathematical symbols, equilibrium, and more, to polish your skills and make you fully prepared to pursue STEM degrees. This is a comprehensive training program that lasts for seven weeks.

During the A-level Mathematics for Year 13 Course 2 online course, candidates will acquire 360-degree theoretical knowledge and develop skills like problem-solving, fluency, and confidence. Created by the Imperial College, this course is available on edX for free. Candidates can also opt for certification at the end of the programme. The course is self-paced but there is a time limit until which the course remains accessible in the audit mode. But in the case of the verified track, the candidates will have unlimited access but they need to pay some amount.

The Highlights

Seven weeks length
Course by the Imperial College, London
Verified certificate
Free audit available
Expert instructors
English video transcripts
Self-led learning

Programme Offerings

video lectures
100% online course
English transcripts available
Expert Faculty Members
Course by Imperial College of London
Verified certificate
Shareable Certificate
Free audit option

Courses and Certificate Fees

Fees Informations	Certificate Availability	Certificate Providing Authority
INR 4911	yes	Imperial College, London

The A-level Mathematics for Year 13 Course 2 by edX is available for free.
Candidates have to pay the A-level Mathematics for Year 13 Course 2 Certification Fee to purchase the verified certificate by Imperial College.

A-level Mathematics for Year 13 Course 2 Fee Structure

Course Title	Fee Details
A-level Mathematics for Year 13 Course 2 Course	Free
Certification	Rs. 4,911

What you will learn

Mathematical skill

After completion of the A-level Mathematics for Year 13 Course 2 program, candidates will be able to:

Applying calculus in a straight line in kinematics for motion
Perform integration and differentiation of a vector in two dimensions- motion and time
Use methods like substitution method, integration by parts, separating variables, and finding a family of solutions for differential equations
Solve problems involving projectile motion, parallel and non-parallel coplanar forces
Apply vector calculations
Conduct hypothesis test, perform algebraic operations, add vectors diagrammatically and solve problems
Use methods to differentiate a product and quotient
Understand moments, their applications, and use them to solve problems involving rigid bodies

Admission Details

To register for the A-level Mathematics for Year 13 Course 2 Online Course, visit the link given ahead:
https://www.edx.org/course/a-level-mathematics-for-year-13-course-2.
Choose the option to “Enroll”. You can also choose either of the “Sign in” or “Register” options.
Register by entering your details or log in via your Google, Facebook, Apple, or Microsoft accounts.
After registration, you can start learning.

Application Details

Although there is no registration form for the A-level Mathematics for Year 13 Course 2 Training, candidates interested in this online program can register by simply creating an account on edX. To create an account, enter your name, country, email ID, and password.

The Syllabus

Use calculus in the kinematics for motion extended to two dimensions with vectors
FunctionsInverse functions and their composition
Use calculus for the kinematics for motion in a straight line
Modeling motion in a vertical plane under gravity using projectiles and vectors

Understand the F≤μR model for friction and its uses
Understand moments in simple static contexts and their uses
The coefficient on a rough surface limiting friction of friction motion of a body
Rigid bodies equilibrium involving parallel and non-parallel coplanar forces

Finding probabilities using the Normal distribution
Interpret results of various hypothesis tests in the context
Use and understand Normal distribution as a model
Conducting statistical hypothesis tests to calculate the mean of a Normal distribution with given, assumed, or known variance

Use vectors in two dimensions in three dimensions
Performing vector addition and multiplication by scalars
Understand and use the position vectors
Adding vectors diagrammatically
Use vectors and solve problems in pure mathematics
Understanding the geometrical interpretations of vector calculations
Calculate distance b/w two points represented by the position vectors

Differentiation using the chain, quotient, and product rules
Differentiate relations and simple functions defined either implicitly or parametrically
Solving problems involving inverse functions and connected rates of change through differentiation

Integrating 1/x, e^kx, sin⁡kx, cos⁡kx and related differences, sums, and constant multiples
Integrate by substitution
Integrate by parts
Integrate using partial fractions, linear in the denominator

Simple first-order differential equations’ analytical solution with separable variables
Sketching members of a family of solution curves
Identify limitations of solutions to differential equations
Finding particular solutions
Interpreting a differential equations’ solution and solving a problem

Instructors

Imperial College, London Frequently Asked Questions (FAQ's)

1: What skills will be developed during this course?

Students will develop skills like fluency, confidence, problem-solving, deep reasoning, and constructing mathematical arguments during this course.

2: What topics will be covered during the course?

You will cover topics like Normal distribution, binomial distribution, parametric differentiation, kinematics, differentiation, integration, trigonometric equations, and more.

3: Who are the course instructors?

Dr. Philip Ramsden and Phil Chaffe are the faculty members for this online program.

4: What is the course structure?

The course length is seven weeks, and you will learn a new module every week. The expected effort required per week is two to four hours.

5: Do the video tutorials have subtitles?

Candidates can access video transcripts in English to make their learning easier.