If the area \( (\Delta) \) and an angle \( (\theta) \) of a triangle are given, when the side op...
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0If the area \( (\Delta) \) 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
(A) \( \sqrt{\frac{2 \Delta}{\sin \theta}}, \sqrt{\frac{3 \Delta}{\sin \theta}} \)
(B) \( \sqrt{\frac{2 \Delta}{\sin \theta}}, \sqrt{\frac{2 \Delta}{\sin \theta}} \)
(C) \( \sqrt{\frac{4 \Delta}{\sin \theta}}, \sqrt{\frac{4 \Delta}{\sin \theta}} \)
(D) \( \sqrt{\frac{6 \Delta}{\sin \theta}}, \sqrt{\frac{6 \Delta}{\sin \theta}} \)
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