An LTI system is characterised by the impulse response, h[n], given in Table Q2. The input...

 

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An LTI system is characterised by the impulse response, h[n], given in Table Q2. The input to the system, x[n], is also given in Table Q2. Find the output, y[n], of the system. Please choose only one impulse response and one input from Table Q2 according to the rightmost digit of your student number. For example, if your student number is 12345678, its rightmost digit is 8. In this case, you should choose h[n] = {18 (18 2≤n≤6 and h[n] = 0.8u[n]. otherwise The rightmost digit of your student number 0 1 2 3 4 5 6 7 8 9 (10 2≤n≤6 0 otherwise. 2≤n≤6 (11 le h[n] (12 lo otherwise. (13 2≤n≤ 6 lo otherwise. (14 2≤n≤ 6 otherwise. lo (15 2≤n≤ 6 le 0 (18 otherwise. 2≤n≤6 otherwise. (16 2≤n≤ 6 lo otherwise. 2≤n ≤ 6 (17 0 (19 0 otherwise. 2 ≤n≤6 otherwise. 2≤n≤6 otherwise. Table Q2 x[n] 0.4u[n] 0.45u[n] 0.5u[n] 0.55u[n] 0.6u[n] 0.65u[n] 0.7u[n] 0.75u[n] 0.8u[n] 0.85u[n] An LTI system is characterised by the impulse response, h[n], given in Table Q2. The input to the system, x[n], is also given in Table Q2. Find the output, y[n], of the system. Please choose only one impulse response and one input from Table Q2 according to the rightmost digit of your student number. For example, if your student number is 12345678, its rightmost digit is 8. In this case, you should choose h[n] = {18 (18 2≤n≤6 and h[n] = 0.8u[n]. otherwise The rightmost digit of your student number 0 1 2 3 4 5 6 7 8 9 (10 2≤n≤6 0 otherwise. 2≤n≤6 (11 le h[n] (12 lo otherwise. (13 2≤n≤ 6 lo otherwise. (14 2≤n≤ 6 otherwise. lo (15 2≤n≤ 6 le 0 (18 otherwise. 2≤n≤6 otherwise. (16 2≤n≤ 6 lo otherwise. 2≤n ≤ 6 (17 0 (19 0 otherwise. 2 ≤n≤6 otherwise. 2≤n≤6 otherwise. Table Q2 x[n] 0.4u[n] 0.45u[n] 0.5u[n] 0.55u[n] 0.6u[n] 0.65u[n] 0.7u[n] 0.75u[n] 0.8u[n] 0.85u[n]

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