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Let n be any integer. Which function's graph features asymptotes located at the values x=npi? Check all that apply. A. y = tan x B. y = cos x C. y = csc x D. y = cot x
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First of all, it isn't y = tan x B or cos x C, it's tanB and cosC
Asymptotes at npi mean that all asymptotes are located a pi, 2pi, 3pi, anyway, scale of pi.
y = tanB, asymptotes of tan functions are located at \(\large n\frac{\pi}{2}\)
y = cosC, cosine functions doesn't have asymptotes.
no those r the different choices look again
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The letter doesn't really matter; Now you have two choices, C. y = csc x (1/sinx) D. y = cot x (1/cosx)
Cosecant function looks like this: |dw:1339124613449:dw|
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