if b cos 0:a then prove that cosec 0+ cot 0 : √b+a/b-a
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bcosx= a
=> Cosx = a/b = B/H
P = √ (H²-B²)
P= √(b²-a²)
cosecx = H/P = b/√(b²-a²)—(1)
cotx = B/P = a/√(b²-à²)——(2)
Adding (1) and (2)
cosecx + cotx = b+a/√(b²-a²)
cosecx + cotx = √(b+a)²/(b²-a²)
cosecx + cotx = √(b+a)/(b-a) ……Hence proved
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