If the sides of a triangle are in GP and its largest angle is twice tha smallset then the common ratio r satisfies the inequality

If the sides of a triangle are in G.P., and its largest angle is twice the smallest, then the common ratio r satisfies the inequality 0

If the lengths of the sides of a triangle are in AP and the greatest angle is double the smallest, then a ratio of lengths of the sides of this triangle is

The sides of a triangle are three consecutive natural numbers and its largest angle is twice the smalles one. Determine the sides of the triangle.

The sides of a triangle are in the ratio 1: sqrt3:2. Then the angles are in the ratio

If the sides of a triangle are in the ratio 3 : 7 : 8 , then find R : r

The sides of a triangle are in A.P. and its area is 3/5t h of the an equilateral triangle of the same perimeter, prove that its sides are in the ratio 3:5:7

IF the sides of the triangle are p , q sqrt(p^2 + q^2 + pq) then the largest angle is

Write the GP if the first term a=3, and the common ratio r=2.

If the first term of an infinite G.P. is 8 and its sum to infinity (32)/5 then find the common ratio.

If the first term of an infinite G.P. is 8 and its sum to infinity is (32)/(3) then find the common ratio.