+z and X2(z)2z +2z x] 2(10). Given X,(z)=1+z (a) find inverse transforms, x|n] and r]=x]* x,[v] (b)

+z and X2(z)2z +2z x] 2(10). Given X,(z)=1+z (a) find inverse transforms, x|n] and r]=x]* x,[v] (b) perform the convolution (c) determine Y(z), the transform of (d) calculate by straight multiplication W(z)= X,(z) X,(z) You have just verified, for this example, the convolution property, x4[n] * x2[n] = X1 (z) X2(z)

 

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