Transforms And Partial Differential Equations: UNIT II: Fourier Series
Exercise
Transforms And Partial Differential Equations: UNIT II: Fourier Series: Exercise
EXERCISE 2.4
1.
Find the complex form of the Fourier series of the periodic function f(x) =
sinx, 0 < x <л.
2.
Find the complex form of the Fourier series of f (x) = cos ax in -л <x<л,
where a is not an integer.
3.
Obtain the complex form of the Fourier series for
4.
Find the complex form of the Fourier series of f (x) = sin ax where a is not an
integer in - л <x<л.
5.
Prove that the complex form of the Fourier series f(x) = cos zx in - л < x
<л where a is not an integer, is given by
6.
Find the complex form of Fourier series of
Transforms And Partial Differential Equations: UNIT II: Fourier Series : Tag: : - Exercise
Transforms And Partial Differential Equations: UNIT II: Fourier Series
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Transforms and Partial Differential Equations
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