Consider a signal xt defined as xt-t- 0- t- 1 0- elsewhere- The odd part of xt is

Given, x(t)={ t; amp; 0≤ t≤ 1 nbsp; 0, amp; elsewhere. x( t)={ t amp; 1≤ t lt;0 nbsp;0, amp;elsewhere nbsp; . Odd part of x(t) is x_o( ...

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Orthogonal Matrix

Consider a si...

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Consider a signal $x (t)$ defined as $x (t) = {\begin{matrix} t; & 0 \leq t \leq 1 0, & elsewhere \end{matrix}$ . The odd part of x(t) is

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