2.1-5If a periodic signal has the odd-symmetry property v(-1) = -v(t), then Eq. (14)may be written asTo/2| u(t) sin (27nt/T,) dtC, = -)Use this expression to find c, when v(t) = A for 0

Consider the provided question, If a periodic signal has the odd-symmetry property v(-t) = -v(t),…

2.1-5 If a periodic signal has the odd-symmetry property v(-1) = -v(t), then Eq. (14) may be written as Cn = -jT u(i) sin (27nt/T,) dt Use this expression to find c, when v(t) = A for 0 < t < T/2 and v(t): -To/2 < t< 0. As a preliminary step you should sketch the waveform and deter- mine co directly from (u(t). Then sketch and label the spectrum after finding c- = -A for

2.1-5 If a periodic signal has the odd-symmetry property v(-1) = -v(t), then Eq. (14) may be written as Cn = -jT u(i) sin (27nt/T,) dt Use this expression to find c, when v(t) = A for 0 < t < T/2 and v(t): -To/2 < t< 0. As a preliminary step you should sketch the waveform and deter- mine co directly from (u(t). Then sketch and label the spectrum after finding c- = -A for

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Question

2.1-5
If a periodic signal has the odd-symmetry property v(-1) = -v(t), then Eq. (14)
may be written as
To/2
| u(t) sin (27nt/T,) dt
C, = -)
Use this expression to find c, when v(t) = A for 0 <t< T/2 and v(t) = -A for
-To/2 < t<0. As a preliminary step you should sketch the waveform and deter-
mine co directly from (u(t). Then sketch and label the spectrum after finding cp-

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