[Video Solution] If the function f defined as f(x)=\dfrac1x-\dfrackx-1e^2x-1,\ x\ne0, is conti... | ASPIRE STUDY

Name: [Video Solution] If the function f defined as f(x)=\dfrac1x-\dfrackx-1e^2x-1,\ x\ne0, is conti... | ASPIRE STUDY
Uploaded: 2026-02-15T13:11:35+00:00
Description: If the function f defined as f(x)=\dfrac1x-\dfrackx-1e^2x-1,\ x\ne0, is continuous at x=0, then the ordered pair (k,f(0)) is equal to : | Watch the step-by-step video solution for this NIMCET PYQ.

If the function f defined as f(x)=\dfrac1x-\dfrackx-1e^2x-1,\ x\ne0, is continuous at x=0, then the ordered pair (k,f(0)) is equal to : | Watch the step-by-step video solution for this NIMCET PYQ.

Published: 2026-02-15T13:11:35+00:00 Thumbnail: Open Page: https://www.aspirediary.com/library/video/15965/if-the-function-f-defined-as-f-x-dfrac1x-dfrackx-1e-2x-1-x-ne0-is-conti

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