Rewriting expressions of the form $\log(a)\pm \log(b)$ as a single logarithm.

Rewriting fractions involving surds by rationalising the denominator.

Rewriting fractions involving surds by rationalising the denominator.

Find $\displaystyle \frac{a} {b + \frac{c}{d}}$ as a single fraction in the form $\displaystyle \frac{p}{q}$ for integers $p$ and $q$.

A question to practice simplifying fractions with the use of factorisation (for binomial and quadratic expressions).

Find $\displaystyle \frac{a} {b + \frac{c}{d}}$ as a single fraction in the form $\displaystyle \frac{p}{q}$ for integers $p$ and $q$.

A question to practice simplifying fractions with the use of factorisation (for binomial and quadratic expressions).

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Simplifying indices.

No description given

A question to practice simplifying fractions with the use of factorisation (for binomial and quadratic expressions).

Find $\displaystyle \frac{a} {b + \frac{c}{d}}$ as a single fraction in the form $\displaystyle \frac{p}{q}$ for integers $p$ and $q$.

Express $\displaystyle ax+b+  \frac{dx+p}{x + q}$ as an algebraic single fraction. 

Express $\displaystyle \frac{a}{x + b} + \frac{cx+d}{x^2 +px+ q}$ as an algebraic single fraction over a common denominator. 

Simplifying equations/collecting like terms

Find $\displaystyle \frac{a} {b + \frac{c}{d}}$ as a single fraction in the form $\displaystyle \frac{p}{q}$ for integers $p$ and $q$.

Simplifying indices.

Simplifying indices.

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

A question to practice simplifying fractions with the use of factorisation (for binomial and quadratic expressions).

Reduced or simplified form of a fraction by cancelling the greatest common divisor (gcd) of numerator and denominator (i.e dividing out by it)

The greatest common factor are designed to be one of the following 2,4,5,10,20,25,50,100,125,250

Simplifying indices.

Simplifying indices.

No description given

Simplifying indices.

Simplifying indices.

Simplifying indices.

Simplifying ratios

rebelmaths

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