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Laws of indices - AQAUsing an index or power

Laws of indices give rules for simplifying calculations or expressions involving powers of the same base.

Part ofMathsNumber

Using an index or power

Click to explore updated revision resources for GCSE Maths: How to use an index or power, with step-by-step slideshows, quizzes, practice exam questions, and more!

Here is a number written in index form:

Example of how to write numbers in index form. Base number shown as 2 and the power or index number shown as 4.

2 is the base number and 4 is the index or power.

\(2^4\) is a short way of writing \(2 \times 2 \times 2 \times 2\).

The power or index shows how many times a number has been multiplied by itself.

Using algebra

Example of how to write letters in algebraic form. Base letter shown as A and the power or index number shown as 3.

\(a^3\) (read as ‘\(a\) cubed’) is a short way of writing \(a \times a \times a\).

\(a\) has been multiplied by itself three times.

Similarly, \(a^2\) (read as '\(a\) squared’) is a short way of writing \(a \times a \).

\(a\) has been multiplied by itself.