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there's a vertical asymptote when cotangent (cosine / sine) is undefined. It's undefined when the denominator (sine) equals zero. Sine equals 0 at every k*pi where k = 1, 2, 3... since it's cot(2x) that equates to cos(2x)/sin(2x) so when 2x = pi, there is a vertical asymptotes, which we can see occurs at plus or minus pi over 2
The vertical asymptotes are 0, pi/2, pi, for each period. Basically the asymptotes are infinite, just keep add pi/2 to the previous asymptotes to find the next asymptotes
B and D?
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not sure
you dont want to
not sure how to
check both b and c
like thats your answers
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actually B C and D
Thanks!
no problem i tried
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