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TanA+TanB=TanA+TanB÷1-TanA×TanB if A=30 andB=60​

User Fest
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1 Answer

6 votes

Answer:


\tan (30 + 60) = unde f ined

Explanation:

Given


\tan (A + B) = (\tan A + \tan B)/(1 - \tan A * \tan B) ---- right expression


A = 30^o; B = 60^o

Required

Solve


\tan (A + B) = (\tan A + \tan B)/(1 - \tan A * \tan B)

Substitute:
A = 30^o; B = 60^o


\tan (30 + 60) = (\tan 30 + \tan 60)/(1 - \tan 30 * \tan 60)

In radical forms, we have:


\tan (30 + 60) = (\sqrt 3/3 + \sqrt 3)/(1 - \sqrt 3/3 * \sqrt 3)


\tan (30 + 60) = (\sqrt 3/3 + \sqrt 3)/(1 - 1)


\tan (30 + 60) = (\sqrt 3/3 + \sqrt 3)/(0)


\tan (30 + 60) = unde f ined

User COYG
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