S 4 A load is mounted on a spring with a spring constant of 324 Nm -1 and confined to move onlyvertically, as shown in Figure 3. The wheels which guide the mass can be considered to be frictionless.The load has a mass, m = 4 kg, which includes a motor causing the mass to be driven by a force,F = 8 sin wt given in newtons.Figure 3 Schematic of a driven harmonic oscillator. The motion of the motor produces a forcingvibration constrained to act vertically.Long descriptionWrite the inhomogeneous differential equation that describes the system above. Solve the equation tofind an expression for a in terms of t and w.

Answered: Image /qna-images/answer/b273a273-fc17-4949-9683-29799adc9ffc.jpg

A load is mounted on a spring with a spring constant of 324 Nm -1 and confined to move only vertically, as shown in Figure 3. The wheels which guide the mass can be considered to be frictionless. The load has a mass, m = 4 kg, which includes a motor causing the mass to be driven by a force, F = 8 sin wt given in newtons. www //////////////////////// Figure 3 Schematic of a driven harmonic oscillator. The motion of the motor produces a forcing vibration constrained to act vertically. Long description Write the inhomogeneous differential equation that describes the system above. Solve the equation to find an expression for a in terms of t and w.

A load is mounted on a spring with a spring constant of 324 Nm -1 and confined to move only vertically, as shown in Figure 3. The wheels which guide the mass can be considered to be frictionless. The load has a mass, m = 4 kg, which includes a motor causing the mass to be driven by a force, F = 8 sin wt given in newtons. www //////////////////////// Figure 3 Schematic of a driven harmonic oscillator. The motion of the motor produces a forcing vibration constrained to act vertically. Long description Write the inhomogeneous differential equation that describes the system above. Solve the equation to find an expression for a in terms of t and w.

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

The maximum clearance possible for the shaft and hole +0.05 +0.03 of size 40-0.02 mm and 40-0.04 mm is
For the system below b=0.04m, h=0.08m a) Calculate the reaction forces in terms of F andq.b) Calculate the internal shear force and moment as a function of x using cuts and summingforces and moments in terms of F, L, andq.c) Calculate the shear force and moments by integration in terms of x, L, F andq.d) Assuming a rectangular cross section compute the average normal stress for the case F =10kNat 30° where b =0.04 m, h = 0.08 m, at the point x = L/4, L = 1 m at the centroid.e) With the cross section given above compute the average normal stress for the case F =10kN at30° at the point x = L/4, L = 1 m at each surface of the beam.f) Calculate the shear stress at the top and bottom surface, at the neutral axis and at x = 0.25 mand y = 0.02 m above the neutral axis.
Compute maximum principal stress
The cross-section of a beam, which carries a shear force of 20 kN as shown in Fig. 5.13. Plot a graph to scale, which shows the distribution of shear stress due to bending across the cross-section
80kr/m Shear & 15 kN 5m В Sm моменя 5kN/m Vigan
Calculate the shear force and bending moment for the beam subjected to the loads, then draw the shear force diagram and bending moment diagram.
Determine maximum shear stress
It is a torsional parameter equal to twice the product of the area enclosed by the centerline of the tube and the shear flow. a. Torsional stress b. Torque c. Angle of Twist d. Modulus of rigidity
Give a detailed Handwritten solution, Don't use chatgpt.