iv) The value of log (tan 1°) x log (tan 2°) x log (tan 3°) (tan 50°) = ... a) 1 b) 0 c) d) V3
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Answered by
1
Answer:
I THINK (A) IS ANSWER.
Answered by
0
Answer:
b) 0
Step-by-step explanation:
We know that,
log 1 = 0
So, By Solving the given equation, we get:
log (tan 1°) x log (tan 2°) x log (tan 3°) (tan 50°)
⇒log (tan 1). log (tan 2). log (tan 3). (tan 50)
⇒0 . log tan2. log tan3. tan50 { by putting the value for log (tan1) = 0}
⇒0 { Anything multiplied by 0 gives 0, Hence the entire terms became equal to 0 }
∴ log (tan 1°) x log (tan 2°) x log (tan 3°) (tan 50°) = 0
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