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Mathamaniacs

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(based on 81 reviews)

Fully comprehensive math worksheets with detailed solutions and other math resources for students of all abilities and levels (KS2, KS3, SATs, 11+, GCSEs, iGCSEs, A-Levels, Scottish Highers and Advanced Highers, International Baccalaureate, BTECs or even university or college degree level).

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Fully comprehensive math worksheets with detailed solutions and other math resources for students of all abilities and levels (KS2, KS3, SATs, 11+, GCSEs, iGCSEs, A-Levels, Scottish Highers and Advanced Highers, International Baccalaureate, BTECs or even university or college degree level).
Multiplying and dividing powers Bundle
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Multiplying and dividing powers Bundle

3 Resources
Three worksheets on multiplying and dividing powers of the same number using the rules for multiplication and division. Solutions are included.
Equations and graphs of straight lines Bundle
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Equations and graphs of straight lines Bundle

3 Resources
A collection of three worksheets. One worksheet on determining whether a point is on a line with a given equation by substituting the coordinates of the point on the equation. One worksheet on determining the gradient and the y-intercept of a straight line from its equation. And one worksheet on matching graphs of linear functions to their equations. Answers are included.
Changing the base of a logarithm-Laws of logarithms Bundle
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Changing the base of a logarithm-Laws of logarithms Bundle

3 Resources
A collection of three worksheets. Two worksheets on changing the base of a given logarithm and evaluating or simplifying expressions by changing the base of a logarithm and one worksheet on using the three basic laws of logarithms (adding logarithms with the same base, subtracting logarithms with the same base and simplifying the logarithm of a power). Solutions are included.
Basic properties of logarithms worksheet (with solutions)
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Basic properties of logarithms worksheet (with solutions)

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A worksheet on the following basic properties of logarithms: log_a 1=0 log_a a=1 log_a a^x=x a^{log_a x}=x The exercises require the use of these properties to evaluate expressions without the use of a calculator. Detailed solutions are included.