Answered: 4) FIND THE SYSTEM OF DIFFERENTIAL…

4) FIND THE SYSTEM OF DIFFERENTIAL EQUATIONS FOR THE MASS-SPRING SYSTEM SHOWN IN THE FIGURE BELOW. V₁(1) FORCE x₁(1) V2(1) x₂(1) F(t) www. M V M По b k

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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a) What is the coupling constant between the two coils?b) Using the dot notation, determine if the induced voltages are additive or subtractive?c) Write the expressions for V1(t) and V2(t).d) Using KVL, determine the differential equation needed to solve for I2(t).e) Solve the differential equation in part d to get I2(t). Assume no energy stored in inductors at t=0.f) Use I1(t) and I2(t) to determine V1(t) and V2(t).
Also need help on this other mass-spring system below
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You are part of a team working in a machine parts mechanic's shop. An important customer has asked your company to provide springs with a very precise force constant k. You devise the electrical circuit shown in the figure to measure the spring constant of each of the springs to be provided to the customer. The circuit consists of two identical, parallel metal plates free to move, other than being connected to identical metal springs, a switch, and a battery with terminal voltage ΔV.With the switch open, the plates are uncharged, are separated by a distance d, and have a capacitance C. When the switch is closed, the plates become charged and attract each other. The distance between the plates changes by a factor f, after which the plates are in equilibrium between the spring forces and the attractive electric force between the plates. To keep the plates from going into oscillations, you hold each plate with insulating gloves as the switch is closed and apply a force on the plates that…
You are part of a team working in a machine parts mechanic's shop. An important customer has asked your company to provide springs with a very precise force constant k. You devise the electrical circuit shown in the figure to measure the spring constant of each of the springs to be provided to the customer. The circuit consists of two identical, parallel metal plates free to move, other than being connected to identical metal springs, a switch, and a battery with terminal voltage ΔV. With the switch open, the plates are uncharged, are separated by a distance d, and have a capacitance C. When the switch is closed, the plates become charged and attract each other. The distance between the plates changes by a factor f, after which the plates are in equilibrium between the spring forces and the attractive electric force between the plates. To keep the plates from going into oscillations, you hold each plate with insulating gloves as the switch is closed and apply a force on the plates that…
Can you help me solve this, I can't quite figure it out by myself.