$\int_0^{b - c} f''(x + a) \, dx = $
- A$f'(a) - f'(b)$
- B$f'(b - c + a) - f'(a)$
- C$f'(b + c - a) + f'(a)$
- DNone of these
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View SolutionIf $f(y) = e^y$,$g(y) = y$ for $y > 0$,and $F(t) = \int_{0}^{t} f(t - y) g(y) dy$,then:
DifficultAIEEE 2003
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