In `triangleABC`, if `asinA=bsinB`, then

In triangleABC , if acosA=bcosB , then the triangle is

In triangleABC , if cosA=sinB-cosC , then the triangle is

Statement:1 In triangleABC , if a lt b sinA , then the triangle is possible. And Statement:2 In triangleABC a/(sinA)= b/(sinB)

In a triangleABC, s/R=

In a triangleABC, s/R=

If in a DeltaABC , asinA=bsinB , then the triangle is

In triangleABC , if angleC=90^(@) then tanA+tanB =

In triangleABC, a cosB-b cosA=

In triangleABC, (sinB)/(sin(A+B)) =