MathematicsMedium210×since 2002Q3307Let a function ƒ : [0, 5] →\to→ R be continuous, ƒ(1) = 3 and F be defined as : F(x)=∫1xt2g(t)dtF(x) = \int\limits_1^x {{t^2}g(t)dt}F(x)=1∫xt2g(t)dt , where g(t)=∫1tf(u)dug(t) = \int\limits_1^t {f(u)du}g(t)=1∫tf(u)du Then for the function F, the point x = 1 is :Aa point of inflection.Ba point of local maxima.Ca point of local minima.Dnot a critical point.Check answerSkip