At how many points between the interval (-∞, ∞) is the function f ( x )= sin x is not differentiable.

Question

At how many points between the interval (-∞, ∞) is the function f ( x )= sin x is not differentiable. (A) 0 (B) 7 (C) 9 (D) 3

Tardigrade Admin · Accepted Answer

The function f(x)= sin x is differentiable for all x ∈ R. Therefore the number of points in the interval (∞, ∞) where the function is not differentiable are zero.

Q. At how many points between the interval $(- \infty, \infty)$ is the function $f (x) = sin x$ is not differentiable.

0

7

9

3

The function $f (x) = sin x$ is differentiable for all $x \in R$ . Therefore the number of points in the interval ( $\infty, \infty)$ where the function is not differentiable are zero.

Q. At how many points between the interval (−∞,∞) is the function f(x)=sinx is not differentiable.

0

7

9

3

The function f(x)=sinx is differentiable for all x∈R. Therefore the number of points in the interval (∞,∞) where the function is not differentiable are zero.

Q. At how many points between the interval $(- \infty, \infty)$ is the function $f (x) = sin x$ is not differentiable.

The function $f (x) = sin x$ is differentiable for all $x \in R$ . Therefore the number of points in the interval ( $\infty, \infty)$ where the function is not differentiable are zero.