A graphs shaped like me will have a very large number of turns.
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A line graph is shaped like a triangle and a bar graph is exactly like column but bar graph is other way around
Infinitely many. There is a different shaped graph for each function that can exist. Plus there are graphs for non-functional measures. One of my favourites is Minard's graph depicting the losses sustained by Napoleon's army in Russia. See link.
I'm guessing because it has nothing to do with 3.14, it's because it is shaped like a pie!
Assuming a nd c refer to the coefficients in y = ax2 + bx + c Then, if a>0 the graph is cup (U) shaped whereas if a<0 the graph is cap shaped. c determines how high or low (above or below) the x-axis sits and, therefore, whether or not the quadratic has real roots.
A quadratic can be drawn as a graph and it is either "U" shaped or "n" shaped. If it were "U" shaped, the minimum value qould be the lowest point of the "U". If "n" shaped, maximum would be the top.