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Which curve is which, and how would you plan a route to pass between them?
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What can you deduce about the gradients of curves linking (0,0), (8,8) and (4,6)?
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Get started with calculus by exploring the connections between the sign of a curve and the sign of its gradient.
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Find the location of the point of inflection of this cubic.
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Look for the common features in these graphs. Which graphs belong together?
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Here you have an opportunity to explore the proofs of the laws of logarithms.
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Explore the strange geometrical properties of the Koch Snowflake.
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A polite number can be written as the sum of two or more consecutive positive integers, for example 8+9+10=27 is a polite number. Can you find some more polite, and impolite, numbers?
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Looking at small values of functions. Motivating the existence of the Maclaurin expansion.
