R(s) C(s) Gls) X(s) Select an equation representing the block diagram shown and an equation representing its equivalent block diagram after shifting the G(s). Select one or more: O a. R(s)G(S) + X(s)(1/G(s))=C(s) O b. R(s) +X(s)=G(s)C(s) OC. R(S)(1/G(s)+X(s)G(s)=G(s)C(s) O d. R(s)(1/G(s) +X(s)(1/G(s)=C(s) O e. R(s)G(S) +X(s)G(S)=C(s)

R(s) C(s) Gls) X(s) Select an equation representing the block diagram shown and an equation representing its equivalent block diagram after shifting the G(s). Select one or more: O a. R(s)G(S) + X(s)(1/G(s))=C(s) O b. R(s) +X(s)=G(s)C(s) OC. R(S)(1/G(s)+X(s)G(s)=G(s)C(s) O d. R(s)(1/G(s) +X(s)(1/G(s)=C(s) O e. R(s)G(S) +X(s)G(S)=C(s)

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Problem 2: Design a circuit that has three input signals A, B, and C and one output F. The output is 1 if and only if the number of 1s in the input is odd. For example F(0, 0, 0) is 0 and F(1,0, 0) is 1. (a). Draw a truth table of the circuit, then (b) find a minimum SOP expression of the output F using a K-map and (c) draw the circuit diagram.
ANSWER THE FOLLOWING The block having transfer functions G1 = 1/ (s+2); G2 = 1/ (s+5); G3 = (s+1) / (s+3); are cascaded. The equivalent transfer function is: Select one: a. (s+1) / [ (s+2)(s+3)(s+5) ] b. -(s+1) / [ (s+2)(s+3)(s+5) ] c. (s3 + 10s2 + 37s + 31) / [ (s+2)(s+3)(s+5) ] d. -(s3 + 10s2 + 37s + 31) / [ (s+2)(s+3)(s+5) ]
The block having transfer functions G1 = 1/ (s+2); G2 = 1/ (s+5); G3 = (s+1) / (s+3); are in parallel. The equivalent transfer function is: a. - (s3 + 10s 2 + 34s + 37) / [(s+1)(s+4)(s+5)] b. (s + 3) / [(s+1)(s+4)(s+5)] c. - (s + 3) / [(s+1)(s+4)(s+5)] d. (s3 + 10s 2 + 34s + 37) / [(s+1)(s+4)(s+5)]
f1 (x,y,z)=∑m(1,2,4,6) and f2 (x,y,z)=∑m(0,1,5,7). Realize the functions using one PAL.a) Simplify the functions using Karnaugh maps.b) Design the circuit using a PAL .
What is the simplified version of the four-variable K-map for the following expression F(A,B,C,D)=Σ(1,2,3,5,7,9,10,11,13,15)
Task 4: please create a single bit magnitude comparator circuit diagram. And provide truth table(s). Task 5: create 8-bit magnitude comparator by cascading the previous diagram. Please add the created circuit to the circuit attached.
The signal is given by: f(t) = 0⁡⁡⁡⁡⁡⁡⁡⁡⁡⁡⁡ if ⁡t < 0 f(t) = 1 − t/3 ⁡⁡⁡if ⁡0 ≤ t ≤ ⁡⁡3 f(t) = 0⁡⁡⁡⁡⁡⁡⁡⁡⁡⁡⁡ if⁡ t > 3 (i) Give the graphical representations of the signals (f). (ii) Give a physical meaning of the convolution product of two signals. We set h(t) = f(t) *f(t) where '*' represents the convolution product. (iii) Determine the signal (h).
ANSWER THE FOLLOWING QUESTIONS WITH THE BEST POSSIBLE CHOICE The block having transfer functions G1 = 1/ (s+2); G2 = 1/ (s+5); G3 = (s+1) / (s+3); are in parallel. The equivalent transfer function is: a. (s3 + 10s 2 + 34s + 37) / [(s+1)(s+4)(s+5)] b. (s + 3) / [(s+1)(s+4)(s+5)] c. - (s3 + 10s 2 + 34s + 37) / [(s+1)(s+4)(s+5)] d. - (s + 3) / [(s+1)(s+4)(s+5)]
40 - When the unit step function is applied to the system input given the block diagram below, the output response takes the value c (infinity) = 3 for t = infinity. So which of the following can be the constants K, a?A) K = 0.05, a = 0.25B) K = 3, a = 1C) K = 0.35, a = 0.55D) K = 1, a = 3E) K = 0.45, a = 0.65
HELP!! Design a circuit that has three input signals A, B, and C, and one output F. The output is 1 if and only if the number of 1s in the input is odd. For example F(0, 0, 0) is 0 and F(1,0, 0) is 1. (a). Draw a truth table of the circuit, then (b) find a minimum SOP expression of the output F using a K-map, and (c) draw the circuit diagram.
Either the following signals: f(t)=0 if t<0 f(t)=1−2t/3 if 0≤t<1.5 f(t)=0 if t≥1.5 And g(t)=0 if t<−1.5 g(t)=1 if −1.5≤t≤1.5 g(t)=0 if t>1.5 (i) Give the graphical representations of the signals (f) and (g). (ii)Give a physical meaning of the convolution product of two signals. We set h(x) = f (t) *g (t) where '*' represents the convolution product. (iii) Determine the signal (h). (iv) Give the graphical representation of the signal (h).
A set of samples is said to be pairwise linearly separable if there exist c(c − 1)/2 linear separability hyperplanes Hij such that Hij separates samples labelled ωi from samples ωj. Show that a pairwise-linearly-separable set of patterns may not be linearly separable.