Graphing $y=a\log_{b}(\pm x+d)+c$

determine the least residue mod n of a given number.

Applied questions that could be done with modulo arithmetic.

Applied questions that could be done with modulo arithmetic.

multiple choice testing sin, cos, tan of  random(0,90,120,135,150,180,210,225,240,270,300,315,330) degrees

Unit circle definition of sin, cos, tan using degrees

multiple choice testing sin, cos, tan of  random(pi/6, pi/4, pi/3) radians

multiple choice testing csc, sec, cot  of  random(pi/6, pi/4, pi/3) radians

multiple choice testing csc, sec, cot of random(30, 45, 60) degrees

multiple choice testing sin, cos, tan of  random(30, 45, 60) degrees

Use $\cos^2\theta+\sin^2\theta=1$ and/or an understanding on the unit circle definitions to determine $\cos\theta$ given $\sin\theta$ and the quadrant theta is in.

Use $\cos^2\theta+\sin^2\theta=1$ and/or an understanding on the unit circle definitions to determine $\sin\theta$ given $\cos\theta$ and the quadrant theta is in.

Using $\cos^2\theta+\sin^2\theta=1$ to evaluate expressions.

Inequality involving a single absolute value, question solution uses the piecewise nature of the absolute value function.

Unit circle definition of sin, cos, tan using degrees

No description given

Identifying some of the basic properties (intercepts, asymptotes, quadrants) of a rational function (quadratic over linear)

The easiest type of exponential to graph where the base is greater than 1 and no transformations take place.

Graphing exponentials with a base between 0 and 1 and no transformations take place.

This question tests to see if students can recognise a geometric series and based on its common ratio determine if it is convergent or divergent.

Often students need practice re-indexing series, these are three questions that give them that opportunity.

Often students need practice re-indexing series, these are three questions that give them that opportunity.

Determine a finite sum and a limiting sum of a geometric series written using sigma notation. I'm not sure how to eliminate rounding errors...

Basic question on limit laws and the squeeze theorem for sequences.

Graphing $y=ab^{\pm x+d}+c$

Graphing $y=ab^x+c$

Graphing $y=ab^x+c$

No description given

No description given

Simplifying expressions such as $b^{\log_b(x)}$ and $b^{\log_b(x)}$.