![Mind your \Ps and \Qs](/sites/default/files/styles/medium/public/thumbnails/content-id-6382-icon.jpg?itok=997sV7M5)
problem
Mind your Ps and Qs
Sort these mathematical propositions into a series of 8 correct statements.
![Implicitly](/sites/default/files/styles/medium/public/thumbnails/content-id-6406-icon.jpg?itok=OjaeYFxy)
![Integration matcher](/sites/default/files/styles/medium/public/thumbnails/content-id-6412-icon.jpg?itok=L5Y0haGg)
problem
Integration matcher
Can you match the charts of these functions to the charts of their integrals?
![Brimful](/sites/default/files/styles/medium/public/thumbnails/content-id-6426-icon.jpg?itok=-Y3AUuAz)
![Brimful 2](/sites/default/files/styles/medium/public/thumbnails/content-id-6430-icon.png?itok=X7LhLTqv)
![The right volume](/sites/default/files/styles/medium/public/thumbnails/content-id-6495-icon.png?itok=J_4LhjsN)
![Calculus Countdown](/sites/default/files/styles/medium/public/thumbnails/content-id-6552-icon.jpg?itok=JRpcMv-r)
problem
Calculus Countdown
Can you hit the target functions using a set of input functions and a little calculus and algebra?
![Trig Trig Trig](/sites/default/files/styles/medium/public/thumbnails/content-id-7059-icon.jpg?itok=Nf2oN7lh)
![Gradient match](/sites/default/files/styles/medium/public/thumbnails/content-id-7060-icon.png?itok=zeALUGxs)
problem
Gradient match
What can you deduce about the gradients of curves linking (0,0), (8,8) and (4,6)?
![Turning to calculus](/sites/default/files/styles/medium/public/thumbnails/content-id-7084-icon.jpg?itok=_rYXt7po)
problem
Turning to calculus
Get started with calculus by exploring the connections between the
sign of a curve and the sign of its gradient.
![Curve Hunter](/sites/default/files/styles/medium/public/thumbnails/content-id-7085-icon.jpg?itok=x_PDYEPO)
![Calculus analogies](/sites/default/files/styles/medium/public/thumbnails/content-id-7087-icon.jpg?itok=usQFW1k8)
problem
Calculus analogies
Consider these analogies for helping to understand key concepts in
calculus.
![The sign of the times](/sites/default/files/styles/medium/public/thumbnails/content-id-7091-icon.png?itok=TaK4RZPf)
problem
The sign of the times
Can you make sense of this relationship between function and derivative?
![Patterns of inflection](/sites/default/files/styles/medium/public/thumbnails/content-id-7197-icon.jpg?itok=pMDau1Sp)
problem
Patterns of inflection
Find the relationship between the locations of points of inflection, maxima and minima of functions.