Question

2. Look at the example on slide #8 (which was explained in the video). Find the z-transform of the right-sided signal x[n] = 2 (3)$^n$u[n] Use the following z-transform pair: x[n] = a$^n$u[n] $\leftrightarrow$ X(z) = $\frac{z}{z - a}$ ROC: $|z| > |a|$ Plot any poles and zeros. Shade in the ROC.

          2. Look at the example on slide #8 (which was explained in the
video). Find the z-transform of the right-sided signal
x[n] = 2 (3)$^n$u[n]
Use the following z-transform pair:
x[n] = a$^n$u[n] $\leftrightarrow$ X(z) = $\frac{z}{z - a}$ ROC: $|z| > |a|$
Plot any poles and zeros. Shade in the ROC.

2. Look at the example on slide #8 (which was explained in the
video). Find the z-transform of the right-sided signal
x[n] = 2 (3)^nu[n]
Use the following z-transform pair:
x[n] = a^nu[n] ↔ X(z) = (z)/(z - a) ROC: |z| > |a|
Plot any poles and zeros. Shade in the ROC.

Added by Albert L.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Thanks for your feedback!

Look at the example on slide #8 (which was explained in the video). Find the z-transform of the right-sided signal x[n] = 2(3)u[n]. Use the following z-transform pair: Z{x[n] = a"u[n]} > X(z) = z - a ROC: |z| > |a| Plot any poles and zeros. Shade in the ROC.