Find the period of the function: tan 5x
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periodic function is a special type of function in which, function returning to the same value at regular intervals. for any function y = f(x) , T will be period only when f(x) = f(x + T).
we know , if period of function y = f(x) is T then period of function y = f(ax ± b) will be T/|a|
period of tanx = π
so, period of tan5x = π/5
hence, period of function, tan5x is π/5.
[ for better understanding, see graph of tan5x ]
we know , if period of function y = f(x) is T then period of function y = f(ax ± b) will be T/|a|
period of tanx = π
so, period of tan5x = π/5
hence, period of function, tan5x is π/5.
[ for better understanding, see graph of tan5x ]
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Answer:
pi/5
Step-by-step explanation:
tan5x
=p/|a| [p=pi]
=pi/5
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