[" 9.Two sides of a triangle are "a" and "b" .Find the angle "],[" between them such that area shall be maximum.(P.B."2017" ) "]

Two sides of a triangle are x and y. Find the angle between them such that area shall be maximum.

Two sides of a triangle are given, find the angle between them such that the area of the triangle is maximum

Two sides of triangle are given, find the angle between them such that the area of the triangle is maximum.

Two sides of a triangle are given.The angle between them such that the area is maximum, is given by

Two sides of a triangle have lengths 'a' and b' and the angle between them is theta .What value of theta will maximee the are of the triangle? Find the maximum area of the triangle also.

Find the area of a triangle whose sides are a and b and the angle between those sides is C

The lengths of two sides of a triangle are 8 cm and 10 cm and the angle between them is 40^circ . Calculate its area. What is the area of the triangle with sides of the same Iength, but angle between them 140^circ ?

Length of two sides of a triangle are 20 cm and 16 cm and the angle between them is 135^@ :-Find the area of the triangle.