If `cos3A=(1)/(2)`, then how many value can sin A assume ?
`(0ltAlt360^(@))`

If cos A then how many values can sin A assume?

If sin 3 A = 1 , then how many distinct values can sin A assume ?

Let -1<=x<=1 If cos(sin^(-1)x)=(1)/(2), then how many value does tan(cos^(-1)x) assume?

The GCD of two numbers is 17 and their LCM is 765. How many pairs of values can the numbers assume? 1 (b) 2 (c) 3 (d) 4

The GCD of two numbers is 17 and their LCM is 765. How many pairs of values can the numbers assume? (a) 1 (b) 2 (c) 3 (d) 4

If sin C and cos C are the two roots of the quadatic equation 2x^(2) -px +1 =, where 0 lt C lt (pi)/(2), then how many possible values can p have ?

If sin^(3)x cos3x+cos^(3)x sin3x=(3)/(8), then the value of sin4x is (1)/(2)(b)1(c)-(1)/(2)(d)0

If cos20^(@)=k and cos x=2k^(2)-1, then the possible values of x between 0^(0) and 360^(@) are

The value of (sinA)/(1+cosA)+(sinA)/(1-cosA) is (0^(@)ltAlt90^(@))

If 4sin^(2)theta=1 where 0