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evaluate the following without using a calculator. 7. arccot(sqrt3/3) 8. arcsec(2)
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So in number 7, there isn't a type-0? For number 8, let y=arcsec(2) So sec(y)=2 => cos(y)=1/2 When is cos(y)=1/2?
Use unit circle.
\(\bf cot^{-1}\left(\frac{\sqrt{3}}{3}\right)\implies \theta\implies cot(\theta)=\left(\frac{\sqrt{3}}{3}\right)\\ \quad \\ tan(\theta)=\left(\frac{3}{\sqrt{3}}\right)\implies tan(\theta)=\sqrt{3}\) notice the value is positive, and the constraints of the inverse cotangent function will put it in the 1st Quadrant
thanks !
Oh for number 7 you could make a right triangle and figure out and look at cosine and evaluate arccot(sqrt(3)/3) that way.
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