If the Rolle's theorem for `f(x)=e^(x)(sin x-cosx)` is verified on `[(pi)/4,(5pi)/4]` then the

If the Rolle's theorem for `f(x)=e^(x)(sin x-cosx)` is verified on `[(pi)/4,(5pi)/4]` then the value of `C` is

[@PoojaGusainMA-]

Sir, sin function at π/2 is not zero..... Sin x = 0 when x=nπ
Hence, Sin is zero at π in this case...

[@aashishkumar-if4ow]

abey kal exam hai aur tum galat padha rahe ho

[@karanmailaram4685]

sin(x)=0
x=sin^-1(0)
x= π .......(lie between π/4 and 5π/4, hence answer is π and not 0)
Answer should be π and not π/2. (Sin inverse of 0 is 0 and π.)

[@pragyansarmah2803]

Plz all the viewers read the comments 👍

[@sukhnandansingh2739]

180 PE hota h 0
Kyuki pi/4 aur 5pi/4 ke bich ki value pucha h

[@chithrashree.n5564]

sin(90°) is 1
sin (0°) is 0
so answer is zero (0)

[@krishnacharan3605]

THIS man even Dont know Sin 0=0 🤫,Wrong sol

[@saitejareddy9491]

Sin(90)=1

[@nagalakshmimerugu5099]

Sir answer π

[@HIMESHBHAII]

Wrong answer 🤣