Let a random process Y(t) be described as Y(t)=h(t)*X(t)+Z(t), where X(t) is a white noise process with power spectral density S_x(f)=5 W/Hz. The filter h(t) has a magnitude response given by |H(f)|=0.5 for -5≤f≤5 and zero elsewhere. Z(t) is a stationary random process, uncorrelated with X(t), with power spectral density as shown in the figure. The power in Y(t), in watts, is equal to... W (rounded off to two decimal places).