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In the system shown in Fig. 6.12, two functions of time x₁(f) and (t) are multiplied together and the product x(t) is sampled by periodic impulse train x₁(f) is band limited to W₁ and 2() is band limited to W₂ i.e., X₁(jw) = 0, ≥ W₁ X₂(jo) = 0,101 ≥ W₂ Determine the maximum sampling interval T such that x(t) is recoverable from x (t) through the use of an ideal low pass filter. ↑ X, (jo) +X(jo) -W₁ 0 W₁ 9 -W₂ 0 W₂ B

In the system shown in Fig. 6.12, two functions of time x₁(f) and (t) are multiplied together and the product x(t) is sampled by periodic impulse train x₁(f) is band limited to W₁ and 2() is band limited to W₂ i.e., X₁(jw) = 0, ≥ W₁ X₂(jo) = 0,101 ≥ W₂ Determine the maximum sampling interval T such that x(t) is recoverable from x (t) through the use of an ideal low pass filter. ↑ X, (jo) +X(jo) -W₁ 0 W₁ 9 -W₂ 0 W₂ B

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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In the system shown in Fig. 6.12, two functions of time x₁(f) and (t) are multiplied together and the product x(t) is sampled by periodic impulse train x₁(f) is band limited to W₁ and 2() is band limited to W₂ i.e., X₁(jw) = 0, ≥ W₁ X₂(jo) = 0,101 ≥ W₂ Determine the maximum sampling interval T such that x(t) is recoverable from x,(t) through the use of an ideal low pass filter. ↑ X, (jo) +X(jo) -W₁ 0 W₁ 9 -W₂ 0 W₂ B
Transcribed Image Text:In the system shown in Fig. 6.12, two functions of time x₁(f) and (t) are multiplied together and the product x(t) is sampled by periodic impulse train x₁(f) is band limited to W₁ and 2() is band limited to W₂ i.e., X₁(jw) = 0, ≥ W₁ X₂(jo) = 0,101 ≥ W₂ Determine the maximum sampling interval T such that x(t) is recoverable from x,(t) through the use of an ideal low pass filter. ↑ X, (jo) +X(jo) -W₁ 0 W₁ 9 -W₂ 0 W₂ B
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