Find : sin C

Find (i) sin C (ii) cos C and (iii) tan C in the adjacent triangle.

Identify "Hypotenuse", "Opposite side" and "Adjacent side" for the given angles in the given triangles. Find (i) sin C (ii) cos C (iii) tan C in the given triangle.

In a triangle ABC . If cos Acos B + sin A sin B sin C = 1 , then sin A + sin B+ sin C =

If Delta ABC if cos A cos B + sin A sin B sin C = 1 and C = pi/2 , then A : B =

If sin A : sin B : sin C = 3: 4: 5 then tan ""(A)/(2) : tan ""(B)/(2) : tan "" (C ) /(2) =

In Delta ABC, sin A: sin B: sin C is

If A, B, C, D are angles of a cyclic quadrilateral then P.T sin A - sin C = sin D - sin B .

If in a triangle ABC, 4 sin A= 4 sin B=3 sin C , the cos C=

In Delta ABC, if cos A cos B+ sin A sin B sin C=1 , then a:b:c =

In Delta ABC , if a: b: c = 3: 4:5 then sin A : sin B : sin C =