Home
Class 12
MATHS
Show that the equation e^(sinx)-e^(-sinx...

Show that the equation `e^(sinx)-e^(-sinx)-4=0` has ;

A

x=0

B

`x=sin^(-1)[log(2-sqrt(5))]`

C

no real solution

D

None of the above

Text Solution

Verified by Experts

The correct Answer is:
C
Promotional Banner

Similar Questions

Explore conceptually related problems

Integrate the functions e^(2x)sinx

Integrate the functions e^(x)(sinx+cosx)

Between any two real roots of the equation e^(x)sinx-1=0 the equation e^(x)cosx+1=0 has

The number of solutions of the equation 3sin^(2)x-7sinx+2=0 in [0,5pi] are …………

For x in (0,pi) the equation sinx+2sin2x-sin3x=3 has

Show that the function f(x)= |sinx + cos x| is continuous at x= pi

Integrate the functions e^(x)((1+sinx)/(1+cosx))

Integrate the functions (2cosx-3sinx)/(6cosx+4sinx)

The number of solutions of the equation x^(3)+x^(2)+4x+2sinx=0 in 0 le x le 2pi is

Sketch the region for |y|==sinx.