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Basic Engineering Circuit Analysis
11th Edition
ISBN: 9781118539293
Author: J. David Irwin, R. Mark Nelms
Publisher: WILEY
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The solution is with a pen and paper. Really not smart
1. Consider the following mechanical system. Obtain the differential equation model
for the system. Write the transfer function of the system also. Note here, input u(t)
is force and output x(t) is the displacement of the mass.
x (Output)
k1
k2
www
u(t)
m
(Input force)
No friction
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- 2. Consider the following mechanical system with two masses. Find the differential equation model for the system. Find the transfer functions X1(s) and U(s) Note, in the figure, x₁ and x2 are displacements and u is the force. X2(s) U(s) also. k₁ www + b₁ " x1 k2 kz www mi www m2 Đ b₂arrow_forward4. Find the transfer function H(s) = = Vo(s) V₁(s) for the following circuit. Vi R₁ ww A R₂ ww Voarrow_forwardAnswer the following questions. Take help from ChatGPT to answer these questions (if you need). But write the answers briefly using your own words with no more than two sentences and make sure you check whether ChatGPT is giving you the appropriate answers in our context. A) Write Newton’s second law of motion. B) What is a dashpot? C) What is Hooke’s law? Why there is a negative sign? D) Write the voltage and current equation for an Ideal Op-amp.arrow_forward
- NO AI PLEASEarrow_forwardA professor teaches two sections of a course: • 70% of students are in Section 1, and 30% are in Section 2. • In Section 1, 90% of students pass the final exam. • In Section 2, 80% of students pass the final exam. A student is randomly selected. a) Draw a tree diagram to represent this situation. b) What is the probability that the selected student passes the exam? c) Given that a student failed, what is the probability they were from Section 1?arrow_forward.. A factory has two machines, A and B. Machine A produces 60% of the parts, while Machine B produces 40%. Machine A produces defective parts 5% of the time, while Machine B produces defective parts 10% of the time. A randomly selected part from production is inspected. a) Draw a tree diagram to represent the probability of getting a defective part. b) What is the probability that a randomly selected part is defective? c) If a part is found to be defective, what is the probability it came from Machine A?arrow_forward
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