Suppose x(t) and y(t) are periodic with fundamental period T0 = 4 and fundamental cycles x(t) = (u(t) - u(t - 2)) and y(t) = t(u(t + 2) - u(t - 2)). Determine the correlation Rx,y, the correlation coefficient (rho)x,y, and the mean-square error MSEx,y.
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Suppose x(t) and y(t) are periodic with fundamental period T0 = 4 and fundamental cycles x(t) = (u(t) - u(t - 2)) and y(t) = t(u(t + 2) - u(t - 2)). Determine the correlation Rx,y, the correlation coefficient (rho)x,y, and the mean-square error MSEx,y.
![Suppose x[n] and y[n] are periodic with fundamental period N0 = 5 and fundamental cycles x[n] = 3del[n + 2] + 2del[n + 1] + 1del[n - 2] and y[n] = -3del[n + 2] - 2del[n - 1] - 1del[n - 2]. Determine the correlation Rx,y, the correlation coefficient (rho)x,y, and the mean-square error MSEx,y.](https://www.doubtrix.com/js/ckeditor/filemanager/connectors/php/editor/1687749054-Q9.png)
![Suppose x(t) is periodic with fundamental period T0 = 10 and fundamental cycle x(t) = -(u(t + 5) - u(t + 2)) + 2(u(t + 2) - u(t - 3)) - (u(t - 3) - u(t - 5)). Also suppose y[n] is periodic with fundamental period N0 = 6 and fundamental cycle y[n] = 3del[n + 3] + 2del[n + 2] + del[n + 1] - del[n] - 2del[n - 1] - 3del[n - 2]. Determine the power of these signals, Px and Py.](https://www.doubtrix.com/js/ckeditor/filemanager/connectors/php/editor/1687748912-Q4.png)