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7. Values of Trigonometric Functions at Sum of Difference of Angles
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Q19 of 90 Page 7

If , show that .

Given


LHS


We know that sin(A ±B) = sinA cosB ± cosA sinB And cos(A ±B) = cosA cosB ∓ sinA sinB




= tanA = RHS


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Prove that:

tan13x – tan 9x – tan 4x = tan 13 x


Tan 9x tan 4x

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If tanA = tanB, prove that .

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Questions · 90
7. Values of Trigonometric Functions at Sum of Difference of Angles
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