prove that (√3+1) (3- cot 30) = tan^3 60 - 2 sin 60
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Answer:
LHS = (√3+1)(3−cot30)
=3√3−√3cot30+3−3cot30
=3√3−√3cot30+√3√3−√3√3cot30
=3√3−√3cot30(1+√3)+3
=3√3−cot30/tan30(1+√3)+3
=3√3−cot30/tan30 tan45 - cos30/tan30tan30 +cot² 30
=tan³60−2sin60
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