Question

Prove that every differentiable function is continuous but converse is not true

Answer 1

Answer:

Step-by-step explanation:

The converse does not hold: a continuous function need not be differentiable. For example, a function with a bend, cusp, or vertical tangent may be continuous, but fails to be differentiable at the location of the anomaly. Most functions that occur in practice have derivatives at all points or at almost every point.

Answer 2

Answer:

ur answer is in the pic dude