cot
À/2 =
sin A/1 - cos A
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Derivation
Formulae used:
- sin 2A = 2•sinA•cosA
- 1-cos2A = 2•sin²A
LHS:
cot (A/2) = cos (A/2) /sin (A/2)
= ( cos (A/2) /sin (A/2) ) × ( 2 sin (A/2) / 2sin (A/2) )
-------( multiply and divide with 2sin(A/2) on both numerator and denominator )-------
= ( 2sin(A/2)•cos(A/2) ) / ( 2sin(A/2)•sin(A/2) )
= sin 2(A/2) / (1 - cos 2(A/2)
= sin A / (1-cos A)
- LHS = RHS
.° . Hence Proved.
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