Find the value, if it exists. If not, give the reason for non existence.
Problem 1 :
sin-1(cos π)
Problem 2 :
tan-1 (sin (-5π/2))
Problem 3 :
sin-1 (sin 5)
Find the value of the expression in terms of x, with the help of a reference triangle.
Problem 4 :
sin (cos-1(1 - x))
Problem 5 :
cos (tan-1(3x - 1))
Problem 6 :
tan (sin-1(x + 1/2))
1) (-π/2), general solution is nπ+(-1)n (-π/2)
2) -π/4, general solution is nπ + (-π/4)
3) (5 - 2π)
4) √(2x - x2)
5) 1/√(9x2 - 6x + 2)
6) (2x + 1)/√(3 - 4x - 4x2)
Find the value of
Problem 1 :
Problem 2 :
Problem 3 :
Problem 4 :
Prove that
Problem 5 :
Prove that
Problem 6 :
Prove that
tan-1x + tan-1y + tan-1z = tan-1(x + y + z - xyz)/(1-xy-yz-zx)
Problem 7 :
Prove that
Problem 8 :
Solve :
Problem 1 :
Problem 2 :
Problem 3 :
Problem 4 :
Problem 5 :
Find the number of solutions of the equation
1) x = 13
2) x = (a-b) / (1+ab)
3) x = nπ+(π/4)
4) x = √3
5) 3
May 21, 24 08:51 PM
May 21, 24 08:51 AM
May 20, 24 10:45 PM