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if f(x)=8-x^2 for -2<=x<=2 and f(x)=x^2 elsewhere, then the integral from (-1, 3) f(x)dx is a number between: a. 0 and 8 b. 8 and 16 c. 16 and 24 d. 24 and 32 e. 32 and 40 please show steps!
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its best to draw out the piecewise function
|dw:1330553158000:dw| i think is how it looks
-1 to 3 has part of this thing in the 8-x^2 and part in the x^2
|dw:1330553282418:dw|
so integrate it in parts: \[\large \int_{-1}^{2}(8-x^2)dx+\int_{2}^{3}x^2dx\]
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a keener eye might notice a short cut, but this method cant fail that I see
so is the answer d?
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