Start learning →

If a function is not continuous at a point, then at that point it cannot be:

ADistinguishable
BDistributable
CDiminishable
DDifferentiable
Answer & Solution
Correct answer: D. Differentiable
1. Differentiability implies continuity. 2. So a break rules it out. 3. It cannot be differentiable. _Source: OpenStax Calculus Volume 1, Chapter 3, Derivatives._
Practise this question with Quill — BHU UET PG →

Keep practising Derivatives

Browse all Derivatives questions for BHU UET PG, or explore more Mathematics topics.

Start a Derivatives lesson →
Related questions