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In the function f(x) = sec 2x, what are the following: - Domain - Asymptotes
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Domain will have gaps. \(f(x)=\sec^2(x)\) \(f(x)=\displaystyle \frac{1}{ \cos^2(x)}\) so for every value where cos²(x)=0, you have a vertical asymptote.
Wait, so \[\sec^2x \] is also \[\sec2x\]?
Can I use the T-table to graph the function or nah?
Also, you know that |cos x| < |sec x| And cos(x) (as well as sine), is between 1 and -1. This way, |sec x| is always ≥1 and ≤-1. So, it will look roughly like this: |dw:1437070613045:dw|
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