Maths Bridging Course – Algebra, Trigonometry and Calculus.

Maths Bridging Course – Algebra, Trigonometry and Calculus., available at $59.99, has an average rating of 4.55, with 98 lectures, based on 232 reviews, and has 2163 subscribers.

You will learn about 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. This course is ideal for individuals who are Anyone who will be studying maths, science and/or engineering at university. or Students who want to truly master the essential topics before arriving at university. or Anyone who need to brush up on key topics that they didn’t master in high school. or High School students studying advanced mathematics who could benefit from some expert teaching. or Those with an interest in mathematics who love learning for the fun of it. It is particularly useful for Anyone who will be studying maths, science and/or engineering at university. or Students who want to truly master the essential topics before arriving at university. or Anyone who need to brush up on key topics that they didn’t master in high school. or High School students studying advanced mathematics who could benefit from some expert teaching. or Those with an interest in mathematics who love learning for the fun of it.

Enroll now: Maths Bridging Course – Algebra, Trigonometry and Calculus.

Summary

Title: Maths Bridging Course – Algebra, Trigonometry and Calculus.

Price: $59.99

Average Rating: 4.55

Number of Lectures: 98

Number of Published Lectures: 97

Number of Curriculum Items: 98

Number of Published Curriculum Objects: 97

Original Price: A$99.99

Quality Status: approved

Status: Live

What You Will Learn

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.

Who Should Attend

Anyone who will be studying maths, science and/or engineering at university.
Students who want to truly master the essential topics before arriving at university.
Anyone who need to brush up on key topics that they didn’t master in high school.
High School students studying advanced mathematics who could benefit from some expert teaching.
Those with an interest in mathematics who love learning for the fun of it.

Target Audiences

Anyone who will be studying maths, science and/or engineering at university.
Students who want to truly master the essential topics before arriving at university.
Anyone who need to brush up on key topics that they didn’t master in high school.
High School students studying advanced mathematics who could benefit from some expert teaching.
Those with an interest in mathematics who love learning for the fun of it.

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!

Course Curriculum

Chapter 1: Introduction

Lecture 1: Welcome and Downloadable Course Material

Chapter 2: Number

Lecture 1: Positive and negative numbers

Lecture 2: Order of operations

Lecture 3: Introduction to fractions and adding and subtracting

Lecture 4: Decimals and percentages

Lecture 5: Rounding Decimals

Lecture 6: Rational and irrational numbers

Lecture 7: Introduction to surds and simplifying surds

Lecture 8: Simplifying Surds

Lecture 9: Index or Power

Lecture 10: Index laws

Lecture 11: More index law examples

Lecture 12: Scientific notation

Lecture 13: Logarithms

Lecture 14: Logarithm laws

Lecture 15: More examples of log laws

Lecture 16: Change of base theorem

Chapter 3: Algebra

Lecture 1: Introduction to algebra

Lecture 2: Introduction to Algebra – Language

Lecture 3: Introduction to algebra – Operations with like Terms

Lecture 4: Commutive, associative and distributive law

Lecture 5: Expanding brackets or 'parentheses'

Lecture 6: Expanding brackets special cases

Lecture 7: Factorizing

Lecture 8: Factorizing expressions

Lecture 9: Factorizing quadratics

Lecture 10: Factorizing quadratics example

Lecture 11: Multiplying and dividing algebraic fractions

Lecture 12: Adding and subtracting algebraic fractions

Lecture 13: Introduction to linear equations

Lecture 14: Solving linear equations

Lecture 15: Cross multiply technique

Lecture 16: Rearranging Formula

Lecture 17: Solving quadratics by factorizing

Lecture 18: Solving by quadratic formula

Lecture 19: Solving log equations

Lecture 20: Solving Indicial equations (Part 1)

Lecture 21: Solving Indicial equations (Part 2)

Lecture 22: Exponential growth and decay

Chapter 4: Trigonometry

Lecture 1: Triangles

Lecture 2: Pythagoras theorem

Lecture 3: Trigonometry

Lecture 4: The sine rule

Lecture 5: Solving triangles with the sine rule

Lecture 6: The cosine rule – Calculating side length

Lecture 7: The cosine rule – Calculating angle

Lecture 8: Measuring angles

Lecture 9: Measuring angles in radians

Lecture 10: Converting radians to degrees

Lecture 11: Two special triangles

Lecture 12: The unit circle

Lecture 13: Sine, cosine and tangent of angles in any quadrant

Lecture 14: Examples of sin cos tan

Lecture 15: Graphs of sine and cosine trig functions

Lecture 16: Phase shift

Lecture 17: Changing amplitude and period of sine and cosine functions

Lecture 18: Vertical shift and putting it all the transformations together

Lecture 19: Transformations of sine and cosine functions worked examples

Lecture 20: Solving trigonometric equations

Lecture 21: More trigonometric equations

Lecture 22: Other trigonometric equations

Chapter 5: Functions and Transformations

Lecture 1: Introduction to functions

Lecture 2: Linear equations

Lecture 3: Sketching linear functions

Lecture 4: Special linear equations

Lecture 5: Find the equation of a given line

Lecture 6: Parallel and perpendicular lines

Lecture 7: Simultaneous equations

Lecture 8: Quadratics

Lecture 9: The discriminant

Lecture 10: linear transformations

Lecture 11: Transformation of quadratics

Lecture 12: The Absolute function

Lecture 13: Hybrid (Piecewise) functions

Lecture 14: Inverse functions

Lecture 15: Graphs of exponential and logarithmic functions

Lecture 16: Composite functions

Chapter 6: Calculus

Lecture 1: Limits

Lecture 2: Continuous functions

Lecture 3: Rate and instantaneous rate

Lecture 4: Derivative from 'first principles' or 'by the definition'

Lecture 5: Table of Derivatives Part 1

Lecture 6: Examples of derivatives

Lecture 7: Graph of function vs its derivative

Lecture 8: Nature of turning points

Lecture 9: Equations of tangents to curves

Lecture 10: Greatest and least value of a function

Lecture 11: The chain rule

Lecture 12: A short cut for chain rule

Lecture 13: Product Rule

Lecture 14: The Quotient rule

Lecture 15: Introduction to Integration

Lecture 16: Integration constant

Lecture 17: Integral as area

Instructors

Kerry T
Mathematics Educator

Rating Distribution

1 stars: 4 votes
2 stars: 1 votes
3 stars: 13 votes
4 stars: 39 votes
5 stars: 175 votes

Frequently Asked Questions

How long do I have access to the course materials?

You can view and review the lecture materials indefinitely, like an on-demand channel.

Can I take my courses with me wherever I go?

Definitely! If you have an internet connection, courses on Udemy are available on any device at any time. If you don’t have an internet connection, some instructors also let their students download course lectures. That’s up to the instructor though, so make sure you get on their good side!

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