tan5A- tan3A- tan2A = tan5A× tan3A×tan2A
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Let,
➡ 5A = 2A + 3A
5A = 2A + 3ATake tan of both sides
➡ tan(5A) = tan(2A) + tan(3A).........(eq1)
tan(5A) = tan(2A) + tan(3A).........(eq1)we know that,
➡ Tan(A+B) = (Tan A + Tan B)/(1-Tan A Tan B)
Tan(A+B) = (Tan A + Tan B)/(1-Tan A Tan B)we get
➡ Tan (5A) = (Tan 3A + Tan 2A)/(1- Tan 3A TAN 2A)
➡ Tan 5A(1-Tan 3A Tan 2A) = tan 3A +tan 2A
➡ Tan 5A -Tan 5A Tan 3A Tan 2A = Tan 3A +tan 2A
➡ Tan 5A - Tan 3A - Tan 2A = Tan 5A.Tan 3A Tan 2A
Hence it is proved ....
Step-by-step explanation:
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