Question 3:[24]Crack AB of a slider crack mechanism shown in Figure 2 rotate at a constantspeed of 300 rpm in clockwise direction. The connecting rod BC has a lengthof 1 m and incline at 45° to vertically positioned piston C.B1 m|0.2 m45Figure 2: Slider crank mechanism3.1.Draw the displacement diagram of the mechanism shown in Figure 2 to scale.(4)3.2.Use a vector diagram to determine the velocity of the piston C and connecting(8)rod BC.3.3.Calculate the acceleration of piston C and the angular acceleration of (12)connecting rod BC.

Answered: Image /qna-images/answer/19276d7c-a977-4daf-aec1-59bca055ab77.jpg

of 1 m and incline at 45° to vertically positioned piston C. B 1 m 0.2 m 45 C Figure 2: Slider crank mechanism Draw the displacement diagram of the mechanism shown in Figure 2 to s Use a vector diagram to determine the velocity of the piston C and conne rod BC. Iculato the accoloration of piston C and the angular accoloratic

of 1 m and incline at 45° to vertically positioned piston C. B 1 m 0.2 m 45 C Figure 2: Slider crank mechanism Draw the displacement diagram of the mechanism shown in Figure 2 to s Use a vector diagram to determine the velocity of the piston C and conne rod BC. Iculato the accoloration of piston C and the angular accoloratic

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

*Hi, please help me with this differential equations questions and please show the full solution. Thank you very much. * Question 1.) A load weighing 2 kg is attached to a spring. If the damping force is 5.5, spring constant is 4.2, and external force is sin(t), and the load is released from rest 0.2 inches below its equilibrium, determine the displacement of the object at any time t.
My question and answer is in the image. Can you please check my work? A 2 kg mass is attached to a spring with spring constant 50 N/m. The mass is driven by an external force equal tof(t) = 2 sin(5t). The mass is initially released from rest from a point 1 m below the equilibrium position. (Use theconvention that displacements measured below the equilibrium position are positive.)(a) Write the initial-value problem which describes the position of the mass. 2y"+50y=2cos(5t) (b) Find the solution to your initial-value problem from part (a). (1+(1/2)tcos(t))cos(5t)-(1/2)tcos(t) (c) Circle the letter of the graph below that could correspond to the solution. B (d) What is the name for the phenomena this system displays? Resonance
2.A 31 kg skip attached to a steel rope on a crane is used to hoist bricks from the ground to the top of a construction site. The steel rope is wound onto a lifting drum with a diameter of 700 mm and rotational frequency of 52 revolutions per minute. The lifting drum is situated on the top floor which is 196 m high. How many seconds will it take to lift bricks, three quarters up the height of the building?
How is longitudinal stability achieved in fighter aircrafts like SEPECAT Jaguar?
Consider two robot-manipulators:• A SCARA robot with joints displacement range q1,2 = −90◦...90◦ and q3 = 0..10cm and links lengths L1,2=10 cm.• A Cartesian robot with joint displacements’ range q1,2,3 = 0..10 cm.Which statement is correct?1) The Cartesian robot has a larger workspace.2) It is not possible to judge the workspace based on the information provided.3) Both robots have revolute joints.4) The SCARA robot has a larger workspace.
In Figure.4, a car wheel balancer device is used to estimate the location/direction and mass value needed to be attached to the wheel in order to statically balance it and prevent vibration during driving. Your role is to calibrate the system measurement by constructing theoretical calculation of a sample wheel and compare it with the results of the computer. The unbalanced wheel can be modelled as in Figure.5 and the four distributed point-mass as in Table.2.
A 1.5-kg mass attached to an ideal massless spring with a spring constant of 20.0 N/m oscillates on a horizontal, frictionless track. At time t = 0.00 s, the mass is released from x = 0.0 cm with a velocity of 0.370 m/s to the left. Find the followingA. Time periodB. Total mechanical energy of the massC. AmplitudeD. Phase constant of motion. Discuss the two possible values of phase constant you get and explain how you arrived at the correct answer. Write the equation of motion.E. Maximum acceleration of the mass. (Acceleration is maximum when it ispositive). How long after the release does the maximum acceleration occur?F. Draw the position-time graph for one cycle of motion.
You and a friend are raising a beam, but your friend's rope is too short so you lift him off the ground. At the current time, everything is static. The tension in your cord is 1045.6 N, the mass of the beam is 15 kg, and the mass of your friend is 85 kg. The length of the beam is 4.9 m, d = 3.9 m, theta = 43.5 degrees, phi = 62.5 degrees. If you choose the base of the beam as the origin, and the positive torque direction as counter-clockwise, what is the torque from your cord on the friend+beam system?
A spring has an unstretched length of 12 cm. When an 80 g ball is hung from it, the length increases by 4.0 cm. Then the ball is pulled down another 4.0 cm and released.a. What is the spring constant of the spring?b. What is the period of the oscillation?c. Draw a position-versus-time graph showing the motion of the ball for three cycles of the oscillation. Let the equilibrium position of the ball be y = 0. Be sure to include appropriate units on the axes so that the period and the amplitude of the motion can be determined from your graph.
pleassssse solve question 7, statics
The figure shows a vibratory system with two degrees of freedom; the OA bar is rigid and homogeneous of mass m = 6 kg and length l = 2 m.Suppose that:c1 = 200 kN s/mc2 = 600 kN s/mk1 = 500 N/mk2 = 300 N/m a) Determine the equations of motion of the system. b) Determine the matrices associated with the vibratory system. c) Determine the natural frequencies.
Define the displacement compatibility equation, the virtual loading state and the main system of the structure.