Mht Cet
Limits Continuity And Differentiability
MHT CET 2021 20th September Evening Shift
MCQ+2 / -02021
If \(f(x) = {{{4^{x - \pi }} + {4^{x - \pi }} - 2} \over {{{(x - \pi )}^2}}}\), for \(x \ne \pi\), is continuous at \(x=\pi\), then k =
Mht Cet
MHT CET 2021 20th September Evening Shift
If \(f(x) = {{{4^{x - \pi }} + {4^{x - \pi }} - 2} \over {{{(x - \pi )}^2}}}\), for \(x \ne \pi\), is continuous at \(x=\pi\), then k =