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7. Values of Trigonometric Functions at Sum of Difference of Angles
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Q16 of 90 Page 7

Prove that:

LHS


We know that sin(A –B) = sinA cosB – cosA sinB




= tanA – tanB + tanB – tan C + tan C – tanA


= 0 = RHS


Hence proved.


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prove that:

sin2(n + 1)A – sin2nA = sin(2n + 1)A sinA

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7. Values of Trigonometric Functions at Sum of Difference of Angles
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