What is the periodicity of f(x)=sin(5/13 pi^2t) ?

The periodicity of f(x)=sin(5/13 pi^2t) is (26)/(5pi)

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periodicity of f(x)=sin(5/13 pi^2t)

periodicity

f (x) = sin (\frac{5}{13} π^{2} t)

\frac{26}{5 π}

Solution steps

Periodicity of

a \cdot sin (b x + c) + d = \frac{periodicity of sin ( x )}{∣ b ∣}

Periodicity of

sin (x)

2 π

= \frac{2 π}{\frac{5 π ^{2}}{13}}

Simplify

= \frac{26}{5 π}

y = - 4

f (x) = 9 sin (x) + 9 cos (x)

y = x + 5

5 x + 3 y = 9

f (x) = \frac{2 x + 3}{x}

What is the periodicity of f(x)=sin(5/13 pi^2t) ?
The periodicity of f(x)=sin(5/13 pi^2t) is (26)/(5pi)