Introduction to using the product rule

Using the chain rule with polynomials and negative powers

A basic introduction to differentiation

A basic introduction to differentiation

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Solving integration by substitution and rearranging $u$ for $x$

Solving integration by substitution without help

Step by step solving for integration by substitution

Find $\displaystyle \int (ax+b)\cos(cx+d)\; dx $

Given $\displaystyle \int (ax+b)e^{cx}\;dx =g(x)e^{cx}+C$, find $g(x)$. Find $h(x)$, $\displaystyle \int (ax+b)^2e^{cx}\;dx =h(x)e^{cx}+C$. 

Students enter equation and turning point

Implicit differentiation.

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

Simplify fractions involving the products of factorials.

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Using trig identities to find solutions to equations

More difficult trigonometric equations with radians

More difficult trigonometric equations with degrees

Trigonometric equations with radians

Trigonometric equations with degrees

Simple trig equations with radians

Simple trig equations with degrees

Given some random finite subsets of the natural numbers, perform set operations $\cap,\;\cup$ and complement.

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