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Question -

Provethat: (tan 69o + tan 66o) / (1 – tan 69o tan66o) = -1



Answer -

Let us consider LHS:

(tan 69o + tan 66o) / (1 –tan 69o tan 66o)

We know that, tan (A + B) = (tan A + tan B) / (1 – tanA tan B)

Here, A = 69o and B = 66o

So,

(tan 69o + tan 66o) / (1 –tan 69o tan 66o) = tan (69 + 66)o

= tan 135o

= – tan 45o

= – 1

= RHS

LHS = RHS

Hence proved.

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