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How do I find the approximate value?
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\[\tan (\cos^{-1} 12/13)\]
You can do better than the approximate value. We'll find the exact value. Hint: |dw:1480293209080:dw| The following triangle is right-angled, since 5^2+12^2=13^2. from \(\cos^{-1}(12/13)\), you can find (from the triangle) which angle is theta. From there on, you can find \(\tan(\theta)\).
I'm still confused on how to find which angle is theta
that is a pretty good question what exactly are you supposed to find?
oh this \[\tan (\cos^{-1} 12/13)\] picture gives it to you write the tangent of the angle in the triangle above the angles whose cosine is \(\frac{12}{13}\)
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|dw:1480293701468:dw|
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