Learn Algebra Today: From Foundation To Advanced Algebra

Description

See what Kyle's students say about his teaching: 

"I used to battle when it came to Mathematics but when it comes to Kyle he is able to engage on a personal level and help find the faults I keep encountering. I just really love his energy and vibe."

"Every engaging! This course is extremely informative and I highly recommend it to anyone wanting to learn and understand algebra."

In this course you will get professional maths tutoring to help you be successful at Algebra. We cover the basics of algebra such as like terms and grouping, as well as brackets, polynomials, base, coefficients, powers. You will get practical, step by step explanations, practice examples and demonstration lessons. A solid introduction to algebra is so important for the rest of your maths journey so join us in this course as we help you achieve your goals.

This course is engaging, practical and takes you on a powerful journey that supports your journey as a student.

Get the following when you enrol:

• Engaging lessons that teach you key concepts and build up your confidence so you can apply what you've learnt

• Practice questions for each concept so you can take action and apply what you have learnt and make sufficient progress

• Downloadable worksheets that you can refer to and get the answers and explanations you need for future reference

• Access to Kyle De Vos at any time through the messaging and assignments feature of the platform

• Encouragement from other students who are focused on the same goal, just like you

• Articles, resources and additional material to maximise your learning experience and ensure you achieve your goal

Enrol today and we look forward to seeing your success as a maths student!

What You Will Learn!

• Algebra Basics: What are variables, rules of fractions, perfect squares, cubes, roots
• Addition, subtraction, multiplication & division of fractions with variables
• DitchYour Calculator! Speed up your own ability to calculate squares, cubes & roots
• How roots work and occur in other parts of algebra
• Variables Can Have A "Definite Answer", More Than One Solution Or Infinite Answers
• Learn how to understand and use "x" plus how it is just a "placeholder" for variables
• Learn how to understand and use other variable placeholders like p, q, r, s and t (commonly time)
• Apply different operations with fractions; multiplication, division, addition and subtraction
• Operations using division; how to handle negative and positive numbers (with examples)
• Operations using multiplication; how to handle negative and positive numbers (with examples)
• Distributive Law; how to handle operations across brackets at different levels with examples
• The application of BODMAS in distributive laws of solving algebra with and without variables
• Learn the distributive law as applied to variables and fractions; follow step by step
• Addition and subtraction with variables
• Multiplication and division with variables
• In algebra terms are separated by a plus (+) and minus (-) only
• Like terms refer to terms that have the same variables (or none) and the variables all have the same degree (power) when compared between the terms
• Grouping is the process of organising and then adding/subtracting like terms
• Like Terms can be added together or subtracted from each other, but we cannot perform these operations with unlike terms
• Grouping like terms is the process of ordering them together and then adding/subtracting them
• Circular brackets means value are excluded from a range
• Square brackets means values are included in a range
• Curly brackets can be used in set notation to represent a range of values
• In expressions and equations the three brackets are used to separate terms or ‘parts’ with all given the same level of priority
• Use different brackets to make the expression or equation look neater and easier to read. The type of bracket does not indicate the order in which we solve
• The Distributive Law (and possibly Exponential Laws) are used to ‘remove’ the innermost brackets
• A polynomial is created through the addition and subtraction of terms
• The degree of a polynomial is equal to the highest value of the sum of the exponents of the variables in any induvial term of the polynomial
• A polynomial can be characterised by the number of terms it contains:
• An expression has to follow a set of strict rules in order for it to be called a polynomial

Who Should Attend!

• This course is for high school maths students
• Anyone who needs a refresher on algebra basics or an introduction to algebra
• Anyone requiring the use of Algebra in other Mathematics topics such as Geometry, Trigonometry, Finance, Statistics and many more
• This course is for high school maths students
• Anyone who needs a refresher on algebra basics or an introduction to algebra
• This course is for high school maths students
• Anyone who needs a refresher on algebra basics or an introduction to algebra

TAKE THIS COURSE