If in a triangle `ABC, /_ B= pi/3 and sin Asin C = lambda.` Find the set of all possible values of `lambda.`

In triangle ABC , B = pi/3 and sin A : sin c = x then find the set of all possible values of x.

In triangle ABC, if sin Asin B=(ab)/c^2 , then the triangle is :

In triangle A B C , if /_A=pi/4, then find all possible values of tanBtanCdot

In triangle A B C , if /_A=pi/4, then find all possible values of tanBtanCdot

In triangle ABC, (i) asin(A/2 + B) = (b+c) sin A/2

If roots of the equation x^(2)-lambda x+48=0 are integers,then(A) sum of all possible values of lambda equals,0(B) total number of values of lambda are 10(C) product of all possible values of lambda are perfect square (D) product of all possible values of lambda is an even number

If in any triangle, the area DeltaABC le(b^(2)+c^(2))/(lambda) , then the largest possible numerical value of lambda is

If in any triangle, the area DeltaABC le(b^(2)+c^(2))/(lambda) , then the largest possible numerical value of lambda is