1 N/m 1 kg 1 N-s/m 1 kg `Frictionless Figure a.0 jahe WieySons In. Allrightsered The transfer function where X2(s) is the output and the force F(s) is the input is X,(s) s+1 а. T(s) 3D F(s) %3D s'+s +s+1 X,(s) b. T(s)= F(s) s+1 %3D s* +2s* + 2s +s+1 X,(s) s+1 c. T(s) = F(s) 2 4 s* +2s' + 2s X,(s) d. T(s)= F(s) s+1 2s + 2s +s +1 Select one: а. а O b. c с. b O d. d OOOO

1 N/m 1 kg 1 N-s/m 1 kg `Frictionless Figure a.0 jahe WieySons In. Allrightsered The transfer function where X2(s) is the output and the force F(s) is the input is X,(s) s+1 а. T(s) 3D F(s) %3D s'+s +s+1 X,(s) b. T(s)= F(s) s+1 %3D s* +2s* + 2s +s+1 X,(s) s+1 c. T(s) = F(s) 2 4 s* +2s' + 2s X,(s) d. T(s)= F(s) s+1 2s + 2s +s +1 Select one: а. а O b. c с. b O d. d OOOO

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

01(1) 1 N-m-s/rad T(t) 02(1) 18 N-m-s/rad + 3 kg-m? 3 kg-m2 3 N-m/rad 9 N-m/rad (a) Figure P2.16a O John Wiley & Sons, Inc. All rights reserved. The matrix form of the system is 5s +9s +9 (s+9) а. (s+8) s? +s+1 5s2 +9s +9 b. -(s+9) -(s +9) 3s? + s+120,(s), 5s² +9s +9 (s+9) c. -(s+9) 3s? +s+12 5s +9s +9 d. -(s+9) F(s) -(s +9) 3s +s+120,(s), Select one: а. С O b. b O c. d d. a
Modeling in states space a) Find the equations over time and define state variables b) State modeling matrices
1) Express the following graphs in terms of unit step functions a) y = f1(t) b) 1 1 1 y = f2(t) 1 2 3
Plz do it carefully
I need the answer as soon as possible
The dependence of the tensions t (units: N) in a structure on the external forces f (units: N) follows the linear system Ct=f, where both t and f are 5 by 1 column vectors. The coefficient matrix C has been determined to be [ 11 14 20 -5 -19 ] -5 7 -3 5 -6 4 -5 13 -2 -10 0 0 0 12 -10 0 0 0 0 14 By how many N would the external force f2 need to be decreased (while all other external forces stay the same) in order to decrease the tension t3 by 94 N?
3. The relationship between arterial blood flow and blood pressure in a single artery satisfies the following first-order differential equation: dP(t) + dt RC mmHg (cm³/s) P(t) = where Qin is the volumetric blood flow, R is the peripheral resistance, and C is arterial compliance (all constant). Qin-60 cm³/s and the initial arterial pressure is 6 mmHg. Also, assume R = 4 and C= 0.4- Oin cm³ mmHg (a) Find the transient solution Ptran(t) for the arterial pressure. The unit for P(t) is mmHg. (b) Determine the steady-state solution Pss(t) for the arterial pressure. (c) Determine the total solution P(t) assuming that the initial arterial pressure is 0.
3. Consider the mechanical system shown in Fig. 3. Let V3(t) be the input and the acceleration of the mass be the output. Derive the state equations and the output equation using linear graphs and normal trees. V,(t) В m k2 101 k, Figure 3: A mechanical system with an across-variable source
ll中国联通 4G 1:41 PM week 2 3. 简答题 2.10 c P2.10 By block diagram deduction find the transfer functions of following systems. G2 R GI (c) 输入答案
T'sec In helical spring experiment a student plotted the graph of T2 versus the oscillating mass (M), and Used the slope to find the spring :constant, the value of k is 1.0 0.9 0.8 0.7 0.6 0.5 0.4 0.3 0.2 0.1 0.0 O. O a. 13.3 N/m O b. 6.8N/m O c. 5 N/m O d. 3.3 N/m O e. 24 N/m 5 10 15 20 25 30 35 40 45 50 55 60 65 M (9) 70 75 80
3.1 Please answer the best you can.
1. A spring mass system serving as a shock absorber under a car's suspension, supports the M 1000 kg mass of the car. For this shock absorber, k = 1 × 10°N /m and c = 2 × 10° N s/m. The car drives over a corrugated road with force %3| F = 2× 10° sin(@t) N . Use your notes to model the second order differential equation suited to this application. Simplify the equation with the coefficient of x'" as one. Solve x (the general solution) in terms of w using the complimentary and particular solution method. In determining the coefficients of your particular solution, it will be required that you assume w – 1z w or 1 – o z -w. Do not use Matlab as its solution will not be identifiable in the solution entry. Do not determine the value of w. You must indicate in your solution: 1. The simplified differential equation in terms of the displacement x you will be solving 2. The m equation and complimentary solution xe 3. The choice for the particular solution and the actual particular solution x,…