Home
Class 12
MATHS
Which of the following is/are correct? B...

Which of the following is/are correct? Between any two roots of `e^xcosx=1,` there exists at least one root of `tanx=1.` Between any two roots of `e^xsinx=1,` there exists at least one root of `tanx=-1.` Between any two roots of `e^xcosx=1,` there exists at least one root of `e^xsinx=1.` Between any two roots of `e^xsinx=1,` there exists at least one root of `e^xcosx=1.`

Promotional Banner

Similar Questions

Explore conceptually related problems

Which of the following is/are correct? (A) Between any two roots of e^xcosx=1, there exists at least one root of tanx=1. (B) Between any two roots of e^xsinx=1, there exists at least one root of tanx=-1. (C) Between any two roots of e^xcosx=1, there exists at least one root of e^xsinx=1. (D) Between any two roots of e^xsinx=1, there exists at least one root of e^xcosx=1.

Which of the following is/are correct? (A) Between any two roots of e^xcosx=1, there exists at least one root of tanx=1. (B) Between any two roots of e^xsinx=1, there exists at least one root of tanx=-1. (C) Between any two roots of e^xcosx=1, there exists at least one root of e^xsinx=1. (D) Between any two roots of e^xsinx=1, there exists at least one root of e^xcosx=1.

Which of the following is/are correct? (A) Between any two roots of e^xcosx=1, there exists at least one root of tanx=1. (B) Between any two roots of e^xsinx=1, there exists at least one root of tanx=-1. (C) Between any two roots of e^xcosx=1, there exists at least one root of e^xsinx=1. (D) Between any two roots of e^xsinx=1, there exists at least one root of e^xcosx=1.

Show that between any two roots of e^(x) cos x=1 , there exists at least one root of e^(x) sin x-1=0

Show that between any two roots of e^(-x)-cosx=0, there exists at least one root of sinx-e^(-x)=0

Show that between any two roots of e^(-x)-cosx=0, there exists at least one root of sinx-e^(-x)=0

Show that between any two roots of e^(-x)-cosx=0, there exists at least one root of sinx-e^(-x)=0

Show that between any two roots of e^(-x)-cosx=0, there exists at least one root of sinx-e^(-x)=0

Show that between any two roots of e^(-x)-cos x=0, there exists at least one root of sin x-e^(-x)=0

In between any two real roots of an e^(x)sin x=1 there exists how many roots satisfying equation e^(x)cos x=-1