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Quadratic graphs are very familiar, but what patterns can you explore with cubics?
The illustration shows the graphs of fifteen functions. Two of them have equations y=x^2 and y=-(x-4)^2. Find the equations of all the other graphs.
In this problem we are faced with an apparently easy area problem, but it has gone horribly wrong! What happened?
I took the graph y=4x+7 and performed four transformations. Can you find the order in which I could have carried out the transformations?
Can you work out the equations of the trig graphs I used to make my pattern?
Which of these lines comes closer to the origin?
Use the information about the triangles on this graph to find the coordinates of the point where they touch.
A triangle of area 64 square units is drawn inside the parabola y=k2−x2. Find the value of k.
