5 questions on definite integrals - integrate polynomials, trig functions and exponentials; find the area under a graph; find volumes of revolution.

What's A, if B% of A is C?

Finding the numerators & denominators of 4 equivalent fractions.

Finding a percentage of an amount.

For example, 20% of 150 = 30

Find the determinants of three $2 \times 2$ invertible matrices.

5 questions on definite integrals - integrate polynomials, trig functions and exponentials; find the area under a graph; find volumes of revolution.

Find the first few terms of the Maclaurin and Taylor series of given functions.

Find an integral by choosing a suitable substitution.

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5 questions on definite integrals - integrate polynomials, trig functions and exponentials; find the area under a graph; find volumes of revolution.

Implicit differentiation.

Given $x^2+y^2+ax+by=c$ find $\displaystyle \frac{dy}{dx}$ in terms of $x$ and $y$.

$g: \mathbb{R} \rightarrow \mathbb{R}, g(x)=\frac{ax}{x^2+b^2}$. Find stationary points and local maxima, minima. Using limits, has $g$ a global max, min? 

$I$ compact interval, $g:I\rightarrow I$, $g(x)=(x-a)(x-b)^2$. Stationary points in interval. Find local and global maxima and minima of $g$ on $I$. 

$I$ compact interval, $g:I\rightarrow I,\;g(x)=ax^3+bx^2+cx+d$. Find stationary points, local and global maxima and minima of $g$ on $I$

$I$ compact interval, $g:I\rightarrow I,\;g(x)=ax^3+bx^2+cx+d$. Find stationary points, local and global maxima and minima of $g$ on $I$

Find $\displaystyle I=\int \frac{2 a x + b} {a x ^ 2 + b x + c}\;dx$ by substitution or otherwise.

Find the stationary points of the function: $f(x,y)=a x ^ 3 + b x ^ 2 y + c y ^ 2 x + dy$ by choosing from a list of points.

Find $\displaystyle\int \frac{ax+b}{(x+c)(x+d)}\;dx,\;a\neq 0,\;c \neq d $.

Statistics and probability. 2 questions. Both simple regression. First with 8 data points, second with 10. Find $a$ and $b$ such that $Y=a+bX$. Then find the residual value for one of the data points.

Find the inverses of three $2 \times 2$ invertible matrices.

5 questions on finding local and global maxima and minima on compact intervals and on the real line for differentiable functions.

Find the modulus and argument of complex numbers.

3 questions on probability density functions - find the probability density function of a distribution, and apply it.

Use a probability mass function; determine if a given function is a probability mass function; find the probability mass function of a discrete distribution and use it.

3 questions. One question on limits of standard sequences. Other two on finding least $N$ such that $|a_n-L |\lt 10^{-r},\;\;n \geq N$ where $L$ is limit of $(a_n)$.

3 questions. Finding the stationary points of functions of 2 variables.

Partial differentiation.

A resource for Business students to practise calculating Normal probabilities and finding $Z$-values. 

5 questions on definite integrals - integrate polynomials, trig functions and exponentials; find the area under a graph; find volumes of revolution.

Find the determinants of three $2 \times 2$ invertible matrices.

Find eigenvalues and eigenvectors of a $2 \times 2$ matrix.