MathematicsMedium210×since 2002Q3362Let f(x)=∫0xg(t)dtf(x) = \int\limits_0^x {g(t)dt}f(x)=0∫xg(t)dt where g is a non-zero even function. If ƒ(x + 5) = g(x), then ∫0xf(t)dt\int\limits_0^x {f(t)dt}0∫xf(t)dt equals-A5∫x+55g(t)dt\int\limits_{x + 5}^5 {g(t)dt}x+5∫5g(t)dtB∫x+55g(t)dt\int\limits_{x + 5}^5 {g(t)dt}x+5∫5g(t)dtC∫5x+5g(t)dt\int\limits_{5}^{x+5} {g(t)dt}5∫x+5g(t)dtD2∫5x+5g(t)dt\int\limits_{5}^{x+5} {g(t)dt}5∫x+5g(t)dtCheck answerSkip