\[\log_a x+\log_a y = ?\]

\[\log_a x-\log_a y = ?\]

\[k \log_a x = ?\]

State the sine rule

True or false?
\[\log_a\left (xy^k \right )=k \log_a\left ( xy \right )\]

What is the trigonometric formula for the area of a triangle?

What is the Pythagorean trigonometric identity?

(Hint: it involves \(\sin^2 x\) and \(\cos^2 x\)

If \(y=a^x\), then \(x=?\)

State the cosine rule

[given in the formulae booklet]

\[\log_a a =?\]

\[\log_a 1 =?\]

State an identity relating \(\sin x\), \(\cos x\) and \(\tan x\)

How many degrees is \(\pi\) radians?

Formula for the \(n\)th term of a geometric sequence...

[given in the formulae booklet]

Formula for the sum of the first \(n\) terms of a geometric sequence...

[given in the formulae booklet]

Formula for the sum to infinity of a convergent geometric series (one where \(\left | r \right |<1\))

[given in the formulae booklet]

\[\int ax^n \, dx=\, ?\]

General equation of a circle, centre \(\left ( a,b \right )\) and radius \(r\)

What does the graph of \(y=a^x\) look like?

Where does it cross the axes?

Draw the graph of \(y=\sin x\) for \(0\leq x \leq 2\pi\)

Draw the graph of \(y=\cos x\) for \(0\leq x \leq 2\pi\)

Draw the graph of \(y=\tan x\) for \(0\leq x \leq 2\pi\)

If \(\left (x+a \right )\) is a factor of \(f(x)\), then...

If the remainder, when \(f(x)\) is divided by \((x+a)\) is R, then...

If we draw the perpendicular bisector of any chord on a circle, which point will it definitely go through?

What does \(n!\) mean?

How would you use the second derivative, \(\frac{d^2 y}{dx^2}\) to determine the nature of the stationary points on a graph?

A function is said to be 'increasing' when its gradient is...

A function is said to be 'decreasing' when its gradient is...