Let f(x)=`2x^(3)-3(2+P)x^(2)+12Px+ln(16-P^(2))` .If f(x) has exactly one local minimum,one local maximum.Then the number of integral values of P is

Let f(x)=2x^(3)-3(2+p)x^(2)+12px+ln(16-p^(2)) If f(x) has exactly one local maxima and one local minima, then the number of integral values of p is

Let f(x)=2x^(3)-3(2+p)x^(2)+12px+ln(16-p^(2)) . If f(x) has exactly one local maxima and one local minima, then the number of integral values of p is

Let f(x)=2x^(3)-3(2+p)x^(2)+12px+ln(16) , f(x) has exactly one local maxima and one local minima, then the number of integral values of p is (are)

Let f(x)=2x^(3)-3(2+p)x^(2)+12px If f(x) has exactly one local maxima and one local minima, then the number of integral values of p is ....

Let S be the set of real values of parameter lamda for which the equation f(x) = 2x^(3)-3(2+lamda)x^(2)+12lamda x has exactly one local maximum and exactly one local minimum. Then S is a subset of

Let f (x) = x^(2) , x in [-1 , 2) Then show that f(x) has exactly one point of local minima but global maximum is not defined.

Let f(x)=2sin^(3)x+lamdasin^(2)x,-(pi)/2ltxlt(pi)/2 . If f(x) has exactly one minimum and one maximum, then lamda cannot be equal to