In a triangle the angle opposite the largest side is the largest.

In a triangle, the angle opposite to the longer side is :

If the sides of a triangle are in the ratio 5:8:11 and theta denotes the angle opposite to the largest side of the triangle, then find the value of "tan"^2 theta/2 .

If the sides of a triangle are in the ratio 5:8:11 and theta denotes the angle opposite to the largest side of the triangle,then the value of tan^(2)((theta)/(2))=

In a triangle side opposite to larger angle is :

The smallest angle of a triangle is 40^@ less than the largest angle. If the largest angle is 80^@ then find the third angle of the triangle

Two sides of a triangle are 2sqrt(2)cm and 2sqrt(3)cm . The angle opposite to the shorter side is (pi)/(4) . The largest possible length of the third side is

The largest side of a triangle is twice the smallest side. Its largest side is 3 cm more than the third side. Find the minimum length of the smallest side if the minimum perimeter of the triangle is 62 cm.

The largest side of a triangle is twice the smallest side. Its largest side is 3 cm more than the third side. Find the minimum length of the smallest side if the minimum perimeter of the triangle is 62 cm.

Two sides of a triangle are 2sqrt2 and 2sqrt3cm and the angle opposite to the shorter side of the two is pi/4 . The largest possible length of the third side is