Consider the system shown in the following figure, which is pivoted at point O. Suppose the system is moving in a horizontal plane. Assume that a = 0.4 m, b = 1 m, M = 2 kg, the mass of the bar m = 9 kg, k = 10* N/m, c = 90 kg/s and F(t) = F8 (t) N where F 3 N.s. Assume zero initial conditions and the moment of inertia of the bar about point O to be mo. Determine the maximum tip response amplitude in mm. a k www b Rigid bar M F(t) 12.79 mm 76.73 mm 8.22 mm 18.27 mm 56.64 mm O 000O

Consider the system shown in the following figure, which is pivoted at point O. Suppose the system is moving in a horizontal plane. Assume that a = 0.4 m, b = 1 m, M = 2 kg, the mass of the bar m = 9 kg, k = 10* N/m, c = 90 kg/s and F(t) = F8 (t) N where F 3 N.s. Assume zero initial conditions and the moment of inertia of the bar about point O to be mo. Determine the maximum tip response amplitude in mm. a k www b Rigid bar M F(t) 12.79 mm 76.73 mm 8.22 mm 18.27 mm 56.64 mm O 000O

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

Consider the system shown in the following figure, which is pivoted at point O. Suppose the system is moving in a horizontal plane. Assume that a = 0.4 m, b = 1m, M = 2 kg. the mass of the bar m = 1 kg, k = 104 N/m, c = 59 kg/s and F(t) = F 6 (t) N where F = 3 N.s. Assume zero initial conditions and the moment of inertia of the bar about point O to be m.Determine the maximum tip response amplitude in mm. Rigid bar F(t) 114.53 mm 19.09 mm 27.27 mm 12.27 mm 84.54 mm O000O
do fast with explanation
Dynamics
Question in pic.
Q4/ For the figure below the spring is used to stop a 10 kg package. If the maximum deflection in the spring is 70 mm, (a) the total work of the system in the figure below is: 8m/s H=0,25 /K=400N/m 10kg 500m 0-30 (b): The total work when theta =0 equal to: *
Find the equivalent translational mass at location A of the system shown in the figure.
Machine Dynamics: In the mechanism in the figure; The 2nd limb in the horizontal position rotates with a constant angular velocity of 100 rad/s under the effect of external torque T12.Obtain the equations of change of axial internal force, shear force and bending moment in limb 3 due to inertia and bond forces at the specified position, ignoring frictions.(O2 joint point is the center of gravity of limb 2) "Detailed Solution Please"
For the double slider mechanism shown in the following figure, the crank OA rotates at a uniform speed of 100 rad/s CW. we need to find the required torque for the crank, if two forces act at sliders B and C as shown in the figure. (P = 2KN, Q = 1KN). OA = 30 cm, AB = AC = 100 cm. mB = mC = 1 Kg. Neglect other links weights. The velocity of slip of slider B in m/s2 = Answer 1 Choose... The velocity of slip of slider C in m/s2 = Answer 2 Choose... The acceleration of slip of slider B in m/s2 = Answer 3 Choose... The acceleration of slip of slider C in m/s2 = Answer 4 Choose... The magnitude of required torque for the crank in N.m = Answer 5 Choose...
9
Given that the slot (for the cord) in the cylinder with 17.6 kg in the figure below has a negligible effect on Ic, find the time required for C to move 3.7 m down the incline if 0 = 55°. R = 1.4 m,r = 0.6 m, and u = 0.11. Cord R Figure is from "Engineering Mechanic An Introduction to Dynamics", McGill and King.
A spring connects mass m of a pendulum to a wall as shown in the figure. The original un- stretched length of the spring is L. Use the Energy Method and find the equation of motion of the system in terms of the angle 0. L L K m Original Length = L
Q2) Consider a mass (m=5 kg) connected to a massless rod of length (L=2 m) to swing about point O, as shown in Figure (2). The mass is also connected to a spring of spring constant (k=10 N/m). The other end of the spring is connected to a pivot. The unstretched length of the spring is 1 m. Find the equation of motion of the L-2 m system. m-5 kg 3 m k=10 N/m