2 out of 3
Can you work out which processes are represented by the graphs?
2 out of 3
This problem challenges you to find cubic equations which satisfy different conditions.
1 out of 3
Find all the solutions to the this equation.
1 out of 3
Sketch the members of the family of graphs given by $y = a^3/(x^2+a^2)$ for $a=1, 2$ and $3$.
1 out of 3
This function involves absolute values. To find the slope on the slide use different equations to define the function in different parts of its domain.
1 out of 3
Can you match these equations to these graphs?
1 out of 3
Can you work out the equations of the trig graphs I used to make my pattern?
2 out of 3
By sketching a graph of a continuous increasing function, can you prove a useful result about integrals?
3 out of 3
Investigate the family of graphs given by the equation x^3+y^3=3axy for different values of the constant a.
3 out of 3
The family of graphs of x^n + y^n =1 (for even n) includes the circle. Why do the graphs look more and more square as n increases?
