If area of `DeltaABC (Delta)` and angle C are given and if c opposite to given angle is minimum, then

If area of DeltaABC(Delta) and angle C are given and if the side c opposite to given angle is minimum, then

If area of A B C() and angle C are given and if the side c opposite to given angle is minimum, then a=sqrt((2)/(sinC)) (b) b=sqrt((2)/(sinC)) a=sqrt((4)/(sinC)) (d) b=sqrt((4)/(sinC))

If area of ΔA B C(Δ) and angle C are given and if the side c opposite to given angle is minimum, then a=sqrt((2Δ)/(sinC)) (b) b=sqrt((2Δ)/(sinC)) a=sqrt((4Δ)/(sinC)) (d) b=sqrt((4Δ)/(sinC))

If area of ΔA B C(Δ) and angle C are given and if the side c opposite to given angle is minimum, then a=sqrt((2Δ)/(sinC)) (b) b=sqrt((2Δ)/(sinC)) a=sqrt((4Δ)/(sinC)) (d) b=sqrt((4Δ)/(sinC))

If the area (!) and an angle (theta) of a triangle are given , when the side opposite to the given angle is minimum , then the length of the remaining two sides are

If the area (!) and an angle (theta) of a triangle are given , when the side opposite to the given angle is minimum , then the length of the remaining two sides are

If the area of a triangle is given Delta and angle C is given and if the value of the side c opposite to angle C is minimum then

If the angles A, B, and C of a triangle ABC are in AP and the sides a, b and c opposite to these angles are in GP, then a^2, b^2 and c^2 a are related as

If the angles A,B, and C of a triangle ABC are in AP and the sides a,b and c opposite to these angles are in GP,then a^(2),b^(2) and c^(2) a are related as