There exists a triangle `A B C` satisfying the conditions `(A) bsinA = a, A < π/2` `(B) bsinA > a, A > π/2` `(C) bsinA > a, A < π/2` `(D) bsinA < a, A < π/2, b < a`

There exist a triangle ABC satisfying

If in a triangle ABC, b sin B = c sin C, then the triangle is-

Delta G = O at equilibrium is satisfied under condition

The sides of triangle ABC satisfy the relations a + b - c= 2 and 2ab -c^(2) =4 , then the square of the area of triangle is ______

ABC is a triangle. sin((B+C)/(2))=

The triangle ABC of which the angles A, B, C satisfy cos A =(sin B)/(2 sin C) is-

If the sines of the angles A and B of a triangle ABC satisfy the equation c^2x^2-c(a+b)x+a b=0 , then the triangle (a) is acute angled (b) is right angled (c) is obtuse angled (d) satisfies the equation sinA+cosA ((a+b))/c

A B C is an equilateral triangle with A(0,0) and B(a ,0) , (a>0). L, M and N are the foot of the perpendiculars drawn from a point P to the side A B ,B C ,a n dC A , respectively. If P lies inside the triangle and satisfies the condition P L^2=P MdotP N , then find the locus of Pdot

In triangle A B C ,2a csin(1/2(A-B+C)) is equal to

In any triangle ABC show that b^2sin2C+c^2sin 2B=abc/R