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Introducing the Ultimate Online Maths Bridging Course!

NOTE: Now with updated student PDF work booklet with worked solutions and linked table of contents


Are you aspiring to study mathematics, science, or engineering at university? Do you want to ensure that you are fully prepared and equipped with the necessary mathematical foundation to excel in your chosen field? Look no further! Our carefully crafted and comprehensive Online Maths Bridging Course is designed specifically to help you achieve your goals.


Our course follows a meticulously structured sequence of lessons that build upon each other, taking you from working with integers to mastering integral calculus. Whether you prefer to work through the course from start to finish or focus on specific topics that require brushing up, our flexible learning approach caters to your individual needs.


We understand that your time is valuable. That's why the majority of our tutorial videos are no more than 10 minutes long, allowing you to make the most efficient use of your study sessions. Each module comes with a student work book full of questions and worked solutions.


By enrolling in our Online Maths Bridging Course, you are ensuring that you are fully ready for university-level studies. You will have access to a wealth of learning resources, including tutorial videos, and checks of understanding. With our comprehensive coverage of all major topics, you can confidently tackle the must-know techniques of factorization, simplification, and working with a variety of number types. Foundational topics such as number, logarithmic laws, algebra, and linear equations will become second nature to you.


But we don't stop there. Our course also delves into more advanced topics to deepen your mathematical understanding. You will explore advanced algebra, trigonometry, functions, transformations, differentiation, and integration. With our thorough coverage of these advanced concepts, you will be armed with the necessary tools to excel at university and pursue your academic and career aspirations.


Imagine the confidence you will feel as you step onto campus, knowing that you have a solid foundation in mathematics. By taking our Online Maths Bridging Course, you are investing in your future success. You can be assured that you will enter university with the knowledge and skills to thrive in your chosen field.


Don't miss out on this opportunity to secure your place at the forefront of your academic journey. Enroll in our Online Maths Bridging Course today and unlock your full potential. Together, we will make your university dreams a reality!



Bạn sẽ học được gì

Essential life changing content starting from basic number through to Calculus

Must know techniques of factorisation, simplifying and working with a variety of number types

Core foundational topics such as number, logarithmic laws, algebra and linear equations.

Advanced foundational topics such as advanced algebra, trigonometry, functions, transformations, differentiation and integration.

Yêu cầu

  • Some experience with high school mathematics needed. You will learn everything else you need to arrive at University ‘maths ready’.

Nội dung khoá học

6 sections

Introduction

1 lectures
Welcome and Downloadable Course Material
01:24

Number

16 lectures
Positive and negative numbers
09:09
Order of operations
05:38
Introduction to fractions and adding and subtracting
16:04
Decimals and percentages
10:33
Rounding Decimals
07:28
Rational and irrational numbers
10:03
Introduction to surds and simplifying surds
12:41
Simplifying Surds
05:50
Index or Power
14:26
Index laws
10:23
More index law examples
11:37
Scientific notation
09:19
Logarithms
08:30
Logarithm laws
06:10
More examples of log laws
09:54
Change of base theorem
04:17

Algebra

22 lectures
Introduction to algebra
04:58
Introduction to Algebra - Language
08:44
Introduction to algebra - Operations with like Terms
10:08
Commutive, associative and distributive law
10:22
Expanding brackets or 'parentheses'
11:52
Expanding brackets special cases
09:54
Factorizing
10:58
Factorizing expressions
06:21
Factorizing quadratics
09:47
Factorizing quadratics example
10:31
Multiplying and dividing algebraic fractions
11:05
Adding and subtracting algebraic fractions
09:55
Introduction to linear equations
06:24
Solving linear equations
07:47
Cross multiply technique
07:51
Rearranging Formula
04:26
Solving quadratics by factorizing
11:51
Solving by quadratic formula
09:39
Solving log equations
08:03
Solving Indicial equations (Part 1)
14:35
Solving Indicial equations (Part 2)
06:16
Exponential growth and decay
11:53

Trigonometry

22 lectures
Triangles
08:30
Pythagoras theorem
09:30
Trigonometry
08:19
The sine rule
08:01
Solving triangles with the sine rule
11:08
The cosine rule - Calculating side length
09:14
The cosine rule - Calculating angle
06:07
Measuring angles
06:12
Measuring angles in radians
07:09
Converting radians to degrees
09:15
Two special triangles
10:54
The unit circle
15:03
Sine, cosine and tangent of angles in any quadrant
13:29
Examples of sin cos tan
13:30
Graphs of sine and cosine trig functions
16:38
Phase shift
06:31
Changing amplitude and period of sine and cosine functions
10:50
Vertical shift and putting it all the transformations together
08:55
Transformations of sine and cosine functions worked examples
11:43
Solving trigonometric equations
09:04
More trigonometric equations
14:04
Other trigonometric equations
07:22

Functions and Transformations

16 lectures
Introduction to functions
14:28
Linear equations
08:15
Sketching linear functions
07:50
Special linear equations
04:26
Find the equation of a given line
10:24
Parallel and perpendicular lines
09:25
Simultaneous equations
11:29
Quadratics
12:19
The discriminant
05:42
linear transformations
05:38
Transformation of quadratics
06:27
The Absolute function
09:47
Hybrid (Piecewise) functions
08:57
Inverse functions
15:30
Graphs of exponential and logarithmic functions
12:06
Composite functions
07:30

Calculus

20 lectures
Limits
14:13
Continuous functions
05:19
Rate and instantaneous rate
13:31
Derivative from 'first principles' or 'by the definition'
12:12
Table of Derivatives Part 1
12:09
Examples of derivatives
08:10
Graph of function vs its derivative
07:14
Nature of turning points
09:47
Equations of tangents to curves
08:58
Greatest and least value of a function
06:42
The chain rule
10:38
A short cut for chain rule
09:43
Product Rule
08:30
The Quotient rule
09:54
Introduction to Integration
20:44
Integration constant
04:37
Integral as area
08:46
Table of Integrals
07:33
Integral examples
09:16
Integral example- determining a quantity
08:17

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