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L^{-1} \lbrace{ \frac{s}{(s+2)^4} }\rbrace =
L^{-1} \lbrace{log [\frac{s+1}{s}] }\rbrace =
The constant term in the Fourier expansion of f(x)= x^3-x^5 in (-7, 7) is
The RMS f(x)=x^3 ~ in ~ (-\pi\leq x\leq \pi)~ is
.The Fourier series for f(x)= cos^2 x expressed in
(- \pi, \pi) is
. The Fourier series for f(x)=| cos x| in ( \pi, \pi) contains
At x=2, the half range sine series corresponding to f(x) =x^2 expressed in the interval
(0, 2) converges to
L ( \frac{2s+3}{s^2+4} ) =
The value of the integral \int_{0}^{ \infty }{e^{-2t} sin t} dt= is
L \lbrace{(t-1)^2 U_1(t)}\rbrace =
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