If 1+sin⁡6∘cos⁡6∘=tan⁡A=1+sin⁡B1−sin⁡B\frac{1 + \sin 6^\circ}{\cos 6^\circ} = \tan A = \sqrt{\frac{1 + \sin B}{1 - \sin B}}…

Problem

If 1+sin⁡6∘cos⁡6∘=tan⁡A=1+sin⁡B1−sin⁡B\frac{1 + \sin 6^\circ}{\cos 6^\circ} = \tan A = \sqrt{\frac{1 + \sin B}{1 - \sin B}} ; where AA and B∈(0,90∘)B \in (0, 90^\circ) , then a. A=8BA = 8B b. 8A=B8A = B c. A−7B=6∘A - 7B = 6^\circ d. A+B=54∘A + B = 54^\circ

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