Continuity and DifferentiabilityHard

Question

Function f(x) = |x − 1| + |x − 2| is differentiable in [0,3], except at -

Options

A.x = 0 and x = 3
B.x = 1
C.x = 2
D.x = 1 and x = 2

Solution

-

Create a free account to view solution

View Solution Free
Topic: Continuity and Differentiability·Practice all Continuity and Differentiability questions

More Continuity and Differentiability Questions

If y = , then equals -...If f(x) = x2 sin(1/x), x ≠ 0, f(0) = 0, then at x = 0-...Let f(x) be a polynomial in x. Then the second derivative of f(ex) w.r.t. x is...If y = tan -1 x + tan -1 , then the value of dy/dx is-...If log (y − 1) = log x + y, then dy/dx is equal to-...