" Ithe surss of triangle "ABC" are in "6P" ,with oommon ratio "r(r<1)" ,show that "r<(1)/(2)(sqrt(5)+1)

If the sides of triangle ABC are in G.P with common ratio r (r<1) , show that r<1/2(sqrt5+1)

If the sides of triangle ABC are in G.P.with common ratio r(r<1), show that r<(1)/(2)(sqrt(5)+1)

The sides of a triangle ABC are in GP.Ifr is the common ratio then r lies in the interval

In a triangle ABC,r=

In a triangle ABC,r=

Sides of triangle ABC, a, b, c are in G.P. If 'r' be the common ratio of this G.P. , then

Sides of triangle ABC, a, b, c are in G.P. If 'r' be the common ratio of this G.P. , then

In a triangle ' ABC,r_(-)1

Let ABC be an equilateral triangle with side length a. Let R and r denote the radii of the circumcircle and the incircle of triangle ABC respectively. Then, as a function of a, the ratio R/r