The sides `a, b and c` of a triangle satisfy `sqrt a +sqrtb = sqrtc` the triangle is

The sides a,b and c of a triangle satisfy sqrt(a)+sqrt(b)=sqrt(c) the triangle is

If the ratio of three sides of a triangle be sqrt(2) : sqrt(3) : sqrt(5) , then the triangle is always a right-angled triangle.

In a triangle ABC, sqrta+sqrtb-sqrtc is

The sides a, b, c of a triangle satisfy the relations c^2=2ab and a^2+c^2=3b^2 . Then the measure of angleBAC , in degrees, is

If sin A and sin B of a triangle ABC satisfy c^(2)x^(2)-c(a+b)x+ab=0, then the triangle is

If the sides a,b and c of a triangle ABC are in A.P.then (b)/(c) belongs to