if `f(x)=3e^(x^2)` then `f'(x)-2xf(x)+1/3f(0)-f'(0)`

if f(x)=3e^(x^(2)) then f'(x)-2xf(x)+(1)/(3)f(0)-f'(0)

If : f(x)=e^(x^2)," then: "f'(x)-2x*f(x)+(1)/(3)*f(0)-f'(0)=

If f(x)=xf(2a-x) then f''(0) equal to

If xf(x)=3f^2(x)+2,t h e nint(2x^2-12 xf(x)+f(x))/((6f(x)-x)(x^2-f(x))^2)dx equal. (A) 1/(x^2-f(x))+c (B) 1/(x^2+f(x))+c (C) 1/(x-f(x))+c (D) 1/(x+f(x))+c

If f (x,y) =e ^(2x+3y) find 3f_(x) (0,0) - 2f_(y) (0,0):

If f(x) = x^(3) + x^(2) * f' (1)+ xf''(2) + f''(2) + f'''(3) , AA x in R Where , f(x) is a polynimial of degree 3 , then

Find the angle between y=f(x) and y=2e^(2x) at their point of intersection. Where f(x)= x^(2)f(1)-xf'(2)+f ''(3) and f(0)=2 .

If f(x) = x^3 + x^2 f'(1) + xf^('')(2) + f^(''')(3), AA x in R then

The function f(x)=x^(2)f(1)-xf'(2)+f''(3) such that f(0)=2 . The equation of tangent to y=f(x) at x = 3 is …………