Question

2) Prove that From sine function of Fourier series \[ F(x)=\frac{4 c}{\pi} \sin (x)+\frac{4 c}{3 \pi} \sin (3 x) \text {, shoso } \] The necessany graph

          2) Prove that From sine function of Fourier series
\[
F(x)=\frac{4 c}{\pi} \sin (x)+\frac{4 c}{3 \pi} \sin (3 x) \text {, shoso }
\]

The necessany graph

2) Prove that From sine function of Fourier series

F(x)=(4 c)/(π)sin (x)+(4 c)/(3 π)sin (3 x) , shoso

The necessany graph

Added by Rachel L.

Higher Engineering Mathematics

John Bird 8th Edition

Chapter 74

Instant Answer

Solved by Expert Varsha Aggarwal

01/09/2022

Step 1

1) Periodicity: The sine function is periodic with a period of 2π. Let's check if the given function is also periodic with the same period. The given function is F(x) = (4c/π)sin(x) + (4c/3π)sin(3x). To check for periodicity, we need to see if F(x + 2π) = F(x) Show more…

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