JEE MainMathematicsLimits Continuity and DifferentiabilityNumerical+4 / −1
Let f : R R be a function defined as Let g : R R be given by . If n and m denote the number of points in R where g is not continuous and not differentiable, respectively, then n + m is equal to .
Numerical answer
More from Limits Continuity and Differentiability
- If f : R R is a function defined by f(x)= [x - 1] , where [.] denotes the greatest integer function, then f is :2021 · MCQ
- is equal to .2021 · Numerical
- is equal to :2021 · MCQ
- The number of points, at which the function f(x) = | 2x + 1 | 3| x + 2 | + | x2 + x 2 |, x R is not differentiable, is .2021 · Numerical
- A function f is defined on [ 3, 3] as where [x] denotes the greatest integer x.…2021 · Numerical
- If exists and is equal to b, then the value of a 2b is .2021 · Numerical
- Let f : R R be defined as …2021 · MCQ
- Consider the function where P(x) is a polynomial such that P'' (x) is always a constant and P(3) = 9. If f(x) is continuous at x = 2, then P(5) is equal to . Includes diagram2021 · Numerical