Simplifying expressions such as $b^{\log_b(x)}$ and $b^{\log_b(x)}$.

Instructions on inputting ratios of algebraic expressions.

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Eight expressions, of increasing complexity. The student must simplify them by expanding brackets and collecting like terms.

Simplifying expressions such as $b^{\log_b(x)}$ and $b^{\log_b(x)}$.

Simplifying algebraic expressions

Simplifying algebraic expressions

A basic introduction to differentiation

This exam covers 

• laws of indices
• using surds and rationalising the denominator
• expanding brackets
• simplifying expressions
• solving linear inequalities
• finding common factors
• dividing a polynomial with remainders, using algebraic division
• factor theorem
• remainder theorem
• inverse and composite functions

This question tests the students ability to use the logarithm equivalence law to make x the subject of a given equation and to check which of a list of logarithmic expressions are equivalent to x.

Simplify algebra expressions

Substitute the numeric or algebraic definition of a variable into different expressions. 

Simplify algebra expressions

9 questions: Expanding out expressions such  $(ax+b)(cx+d)$ etc.

A basic introduction to differentiation

A basic introduction to differentiation

Simplify algebra expressions

Working with powers

Simplify algebra expressions

Simplifying algebraic expressions

Simplifying algebraic expressions

Factorising algebraic expressions

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Instructions on inputting ratios of algebraic expressions.

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Simplifying algebraic expressions

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Factorising basic quadratics into linear expressions

Expanding Brackets, Simplifying Expressions, Simple transposition, rules of indices

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Using $\cos^2\theta+\sin^2\theta=1$ to evaluate expressions.

Inputting ratios of algebraic expressions.

Inputting algebraic expressions into Numbas.

Using BODMAS within mathematical expressions

Using BODMAS within mathematical expressions