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Relation between Inverses of Trigonometric Functions and Their Reciprocal Functions

15. Simplify:...

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15. Simplify:cot (b-c)cot (c-a)+cot (c-a)cot (a-b)+cot (a-b)cot (b-c)

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△ A B C, (a + b + c) (t a n \frac{A}{2} + t a n \frac{B}{2})

If A+B = $225^{\circ}$ , (1+cotA)(1+cotB) equal to

cot A cot B + cot B cot C + cot C cot A

A + B + C = π

Q. If A + B + C =

90^{\circ}

\frac{c o t A + c o t B + c o t C}{c o t A c o t B c o t C}

A + B + C = π

cot A + cot B + cot C = cot A cot B cot C + csc A csc B csc C

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Relation between Inverses of Trigonometric Functions and Their Reciprocal Functions

Standard XII Mathematics

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