[" Suppose "f(0)=-3,f'(x)<=5AA x in R." The largest value that "f(2)" can take "],[[" (a) "5," (b) "6," (c) "7]]

Let f(x+y) = f(x).f(y), forall, x, y . Suppose f(5) =2, f^(')(0) = 3 then f^(')(5) =

Suppose that f(0) = -3, and f' (x) le 5 for all values of x how large can f(2) possibly be?

Let f(x+y)=f(x)f(y) for all x,y in R suppose that f(3)=3,f(0)!=0 and f'(0)=11, then f'(3) is equal

Let f and g be differentiable on R and suppose f(0)=g(0) and f'(x) =0. Then show that f(x) =0

Suppose |(f'(x),f(x)),(f''(x),f'(x))|=0 where f(x) is continuously differentiable function with f'(x)ne0 and satisfies f(0) = 1 and f'(0) = 2 then lim_(xrarr0) (f(x)-1)/(x) is

Suppose that f(0)=-3 and f'(x)<=5 for all real values of x. Then the largest value of f(2) can attain is

Suppose that f(0)=-3 and f'(x)<=5 for all real values of x . Then the largest value of f(2) can attain is

Suppose that f(0)=-3 and f'(x)<=5 for all real values of x . Then the largest value of f(2) can attain is

Suppose that f(0)=-3 and f'(x)<=5 for all real values of x . Then the largest value of f(2) can attain is