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Multiplication and addition of complex numbers. Four parts.

Integers in bases from 2 to 9 and converting them to base 10.

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

Fill in a table of powers of 10.

Fill in a table of powers of 10.

Fill in a table of powers of 10.

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Fill in a table of powers of 10.

Students seem to struggle with Sigma notation, this is a simple question to ensure they understand the index can change without affecting the sum.

Students seem to struggle with Sigma notation, this is about the easiest question possible for sigma notation.

Students seem to struggle with Sigma notation, this is about the easiest question possible for sigma notation.

Students seem to struggle with Sigma notation, this is about the easiest question possible for sigma notation.

Manipulation of algebraic fractions

Manipulation of an exponential function

Solve an exponential equation

Solve a logarithmic equation

Solving quadratic equations using a formula

Solve a system of three simultaneous linear equations

Solving a Linear and a Non-linear system of equations

Solving quadratic equations using a formula,

Solving two simultaneous linear equations

Solving quadratic equations using a formula,

Simple questions on interval notation. If you are not randomising the order of your questions please turn on randomise choices in these questions.

Simple questions on interval notation. If you are not randomising the order of your questions please turn on randomise choices in these questions.

Simple questions on interval notation. If you are not randomising the order of your questions please turn on randomise choices in these questions.

Simple questions on interval notation. If you are not randomising the order of your questions please turn on randomise choices in these questions.

Simple questions on interval notation. If you are not randomising the order of your questions please turn on randomise choices in these questions.

Just what the title says, I guess. I couldn't find a 0^0 that didn't converge to 1 except things like x^(1/ln(x)) as x->0, but they just need the e^ln() transformation, not L'hopital's rule!

set up x- and y axises.

set linear equations and solve the simulatenous equations.