Draws a triangle based on 3 side lengths.

several statements are given regarding trig identities. student is to select which are true and which are false

A variety of trigonometric equations which can be solved using inverse operations.

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rebelmaths

Differentiate $f(x) = ax^m$.

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Using trig identities to find solutions to equations

Questions on integration using various methods such as parts, substitution, trig identities and partial fractions.

Draws a triangle based on 2 angles and a side length.

Find $\displaystyle \int \frac{c}{\sqrt{a-bx^2}}\;dx$. Solution involves the inverse trigonometric function $\arcsin$.

Find $\displaystyle \int \frac{c}{\sqrt{a-bx^2}}\;dx$. Solution involves the inverse trigonometric function $\arcsin$.

Differentiate $\displaystyle \cos(e^{ax}+bx^2+c)$

Differentiate $ (a+bx) ^ {m} \sin(nx)$

Differentiate $f(x)=x^{m}\sin(ax+b) e^{nx}$.

The answer is of the form:
$\displaystyle \frac{df}{dx}= x^{m-1}e^{nx}g(x)$ for a function $g(x)$.

Find $g(x)$.

Find $\displaystyle \int \frac{c}{\sqrt{a-bx^2}}\;dx$. Solution involves the inverse trigonometric function $\arcsin$.

Find $\displaystyle \int \frac{c}{\sqrt{a-bx^2}}\;dx$. Solution involves the inverse trigonometric function $\arcsin$.

Find $\displaystyle \frac{d}{dx}\left(\frac{m\sin(ax)+n\cos(ax)}{b\sin(ax)+c\cos(ax)}\right)$. Three part question.

Calculating particular harmonic components of a Fourier series expansion.

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Find the solution of a first order separable differential equation of the form $a\sin(x)y'=by\cos(x)$.

Rearrange some expressions involving logarithms by applying the relation $\log_b(a) = c \iff a = b^c$.