what is the formula of tan3A with full derivation
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Answered by
9
If A is a number or angle then we have, tan 3A = 3tanA−tan3A1−3tan2A
Now we will proof the above multiple angle formula step-by-step.
Proof: tan 3A
= tan (2A + A)
= tan2A+tanA1−tan2A⋅tanA
= 2tanA1−tan2A+tanA1−2tanA1−tan2A⋅tanA
= 2tanA+tanA−tan3A1−tan2A−2tan2A
= 3tanA−tan3A1−3tan2A
Therefore, tan 3A = 3tanA−tan3A1−3tan2A
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Answered by
0
Answer:
The derivation is in the attachment.
Also, tan3A = 3tanA - tan^3A/1-3tan^2 A
Attachments:
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