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sec (-60) The answerr is 1 right?
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sec(-60) = 1/(cos(-60)) sec(-60) = 1/(cos(60)) ... because cosine is an even function sec(-60) = ???
well, what does your unit circle tell you? :)
So, following what @jim_thompson5910 said above, what is cos 60?
cos=\[\frac{ adj }{ hyp }=\sqrt{3}\]
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Cos 60 = 1/2 So, sec 60 = 1/cos 60 = 2
this is same as sec(-60)
so 60\[\sec (-60) = 1/\cos (-60) =\sqrt{3} Then 60 degree on the unit circle is \[\frac{ \pi }{ 3}\] which equals \[\left[\begin{matrix}1 & 2 \\ \sqrt{3} & 2\end{matrix}\right]\] Snices we know cos is \[\sqrt{3}\] we want the bottom number which is 2
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