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What is the value of tan1o tan2o tan3o…………. tan 87o tan88o tan89o?
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tan(1+2+3+........89)
@Auxuris
hint : \(\tan(\theta) = \cot(90 - \theta) = \dfrac{1}{\tan(90-\theta )}\)
\[\large \tan 1 \tan 2 \tan 3 \cdots \tan 87 \tan 88 \tan 89\]
focus on first and last terms \[\large \color{Red}{\tan 1} \tan 2 \tan 3 \cdots \tan 87 \tan 88 \color{red}{\tan 89}\]
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tan1=cot(90-1)=cot89
yes which equals ?
cot89.tan89=1
tan1=cot(90-1)=cot89 = 1/tan89 right ?
yep !
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so basically we can pair up and cancel everything except the `middle term` any idea what the middle term would be ?
hey can we do yesterdays problem
tan45=1
il msg u once i figure out how to solve yesterday's problem :)
using cos and sin terms instead of tan2x-sec2x=1
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