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Using only unilateral z-transform properties and the fact that nu[n] find the z-transforms of (a) xa[n] = nu[n] (b) xb[n] = ny^u[n] (c) xc[n]

Using only unilateral z-transform properties and the fact that nu[n] find the z-transforms of (a) xa[n] =

Using only unilateral z-transform properties and the fact that nu[n] find the z-transforms of (a) xa[n] = nu[n] (b) xb[n] = ny^u[n] (c) xc[n] = nu[n] (d) xd[n] = a (u[n] - u[n - m]), m >0. (e) xe[n] = ne-2nu[n- m], m >0 (f) xf[n] = (n 2)(0.5)n- u[n - 4]

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