Identify the period for the trigonometric function: f (t) = 3cot(πt).

Answer:
Correct choice is A
Step-by-step explanation:
The period of the function [tex]f(t)=a\cot (bt+c)[/tex] is always
[tex]T=\dfrac{\pi}{b}[/tex]
(coefficients a and c do not influence).
In your case, for the function [tex]f(t)=3\cot (\pi t)[/tex] the period is [tex]\dfrac{\pi}{\pi}=1.[/tex]
Answer:
1
Step-by-step explanation:
Period of a sinusoidal function (here we're taking the cot x function) is [tex]\pi[/tex] divided by the argument after cot ( the argument here is [tex]\pi[/tex])
Hence the period is:
Period = [tex]\frac{\pi}{\pi}=1[/tex]