Multiple choice of hyperbolic functions (image of graph given).

Factorise a quadratic equation of the form $x^2+bx+c$ with one positive and one negative root.

Factorise a quadratic equation of the form $x^2+bx+c$ with one positive and one negative root.

Factorise a quadratic equation of the form $x^2+bx+c$ with two positive roots

Factorise a quadratic equations of the form $x^2+bx+c$ with 2 negative roots.

Factorise an expression of the form $ax^n+bx^m$.

Factorise an expression of the form $ax+bxy$ for variables $x$ and $y$.

Factorise an expression of the form $ax+bx^2$.

Factorise an expression of the form $-ax-b$ for numbers $a,b$

Factorise an expression of the form $-ax-b$ for numbers $a,b$

Substituting a values of $x$ and $z$ into $\frac{ax+bz}{c}$

Substituting a values of $x$ and $z$ into $a(x+z)$

Substituting a values of $x$ and $z$ into $ax+bz$

Substituting a value of $x$ into $ax+b$

Substituting a value of $x$ into $x^2$ or $x^3$.

Substituting a value of $x$ into $x/a$.

Substituting a value of $x$ into $ax$

Substituting a value of $x$ into $x+a$.

Use the parallel axis theorem to find the area moment of inertia of a triangle and a rectangle about various axes.

Solving equations of the form a(ex+b)=c(fx+d)

Solving equations of the form a(x+b)=c(x+d)

Solving equations of the form ax+b=cx+d where 2<|a-c|<13

Solving equations of the form ax+b=cx+d where |a-c|=2

Solving three step linear equations.

Solving two step linear equations including a division.

Solving two step equations.

One step equations - just multiplication.

One step equations - just division.

One-step equation solving - just adding.

Two quadratic graphs are sketched with some area beneath them shaded. Question is to determine the area of shaded regions using integration. The first graph's area is all above the $x$-axis. The second graph has some area above and some below the $x$-axis.