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If x[n] = 1 |n| - 1 |n| u[n], 3 2
then the region of conver gence (ROC) of its Z-transform in the Z-plane will be
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1 < |z| < 3 3 -
1 < |z| < 1 3 2 -
1 < |z| > 3 2 -
1 < |z| 3
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Correct Option: C
x(n) = | ![]() | ![]() | |n| | - | ![]() | ![]() | n | + u[n] | ||
3 | 2 |
= | ![]() | ![]() | n | u(n) + | ![]() | ![]() | -n | u(-n) - | ![]() | ![]() | n | u(n) | |||
3 | 3 | 2 |
= | ![]() | ![]() | n | u(n) + (3)n u(-n) - | ![]() | ![]() | n | u(n) | ||
3 | 2 |
ROC : |z| > | |z| < 3 | |
3 |
|z| > | ||
2 |
Common ROC : | < |z| < 3 | |
2 |