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Find the value(s) of c such that the area of the region bounded by the parabolae y=x^2−c^2 and y=c^2−x^2 is 4608.
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whats half the area?
or for that matter, a quarter of it?
\[\int_{0}^{b}c^2-x^2~dx=\frac{4608}{4}\]
looks like 0 to c is more meaningful to us since: x^2 - c^2 = c^2 - x^2 when c=x
How do you find b?
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