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An acute angle θ is in a right triangle with sin θ = 7/8. What is the value of cot θ?
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|dw:1373235529837:dw|
theta will be sin inverse of 7/8.... then after that idk..cos we dont do cot
find the third side via pythagoras it is \[\sqrt{8^2-7^2}=\sqrt{64-49}=\sqrt{15}\]
|dw:1373235614084:dw|
then cotangent is "adjacent over opposite"
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oh so cot is like the opposite of tan
so its 15/8
no, it is \(\frac{\sqrt{15}}{7}\)
the "adjacent " side is \(\sqrt{15}\)and the "opposite" side is \(7\)
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