This interactivity invites you to make conjectures and explore probabilities of outcomes related to two independent events.
Looking at small values of functions. Motivating the existence of the Maclaurin expansion.
How can you change the surface area of a cuboid but keep its volume the same? How can you change the volume but keep the surface area the same?
This ladybird is taking a walk round a triangle. Can you see how much she has turned when she gets back to where she started?
Move the corner of the rectangle. Can you work out what the purple number represents?
How many lattice points are there in the first quadrant that lie on the line 3x + 4y = 59 ?
If you can copy a network without lifting your pen off the paper and without drawing any line twice, then it is traversable. Decide which of these diagrams are traversable.
