The set of points where the functton f(x) = is differentiable is
A.
Clearly, f(x)is differentiable for all x > 0 and for all x < 0. So, we check the differentiability at x = 0
So, f(x) is differentiable for all x i.e., the set of all points where f(x) is differentiable is i.e., R.
If y = 4x - 5 is a tangent to the curve y2 = px3 + q at (2, 3), then
p = 2, q = - 7
p = - 2, q = 7
p = - 2, q = - 7
p = 2, q = 7