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ENGR5054: Engineering Dynamics (Semester 2 2025-2026:1[OBO])

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For

the four bar linkage shown in Fig 1, the input link, OA has an

anti-clockwise angular velocity of 17 rad/s. Find the angular velocity of

link BC in rad/s when link OA makes an angle 74 degrees with the

horizontal x axis. The lengths are OA = 100 mm, AB = 260 mm, BC = 180 mm, and

OC = 180 mm.

You should determine your answer graphically. Answers should be given to

1 dp. There is a tolerance of + or – 10 % to allow for errors generated by

using the graphical method.

Four bar chain mechanism

Fig 1

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Calculate the gear ratio for the compound chain. Give your answer to 1 dp.

Gear A has 14 teeth

Gear B has 105 teeth

Gear C has 33 teeth

Gear D has 96 teeth

Gear E has 14 teeth

Gear F has 98 teeth

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The single stage epicyclic gearbox considered in previous questions is shown again in Fig 1. The planet gears, B, have 30 teeth, and the sun wheel, D has 88 teeth. The input shaft, A, rotates

at 539 rev/min, in a clockwise direction. The annulus, C is fixed, and

the output is taken from the sun wheel, D.

If the input shaft delivers

3 kW, and the gear box efficiency is 79 %, determine the holding

torque acting on the annulus, C. Treat clockwise torques as positive, and give your answer to 2 dp.

Fig. 1

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For the compound epicyclic shown in Figure 1, gear C has 96 teeth, gear B has 58 teeth, and gear D has 54 teeth. Gear B is fixed. Use a tabular method to calculate the overall speed ratio between output and input.

Figure 1

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For the epicyclic gear shown in Fig 1, gear B has 24 teeth and gear D has 61 teeth. Shaft D rotates at 214 rev/min, and the case C is allowed to rotate at 89.8 rev/min in the same direction.

Calculate the speed of shaft A in rev/min. Give your answer to 2 dp.

 

Fig 1

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Find the equivalent stiffness system, and as your answer, find the natural circular frequency of the system in rad/s.

The system parameters are: k

=

7.2 N/m, and

m = 2.7 kg.

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Write the system equations of motion in matrix form, and find the first system natural frequency i.e. the lower value, in Hz

The system parameters are m1 = 364.4 kg, k2 = 74.9 kN/m, and m2 = 31.2 kg. The suspension stiffness, k1, is made up of two springs with the same spring stiffness, k, which is given in kN/m and is the missing number of the matrix shown in Figure 2 which follows a simple sequence.

  3x3 matrix, k11 is missing , k12 = 20, k13 = 30, k21 = 100, k22 = 200, k23 = 300, k31 = 1000, k32 = 2000 and k33 = 3000

Figure 2

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For the system shown, calculate the value of m for when resonance will occur. Assume contact surface is frictionless.

The system parameters are:  Force, F =  174sin(46t) N. Both springs have a spring stiffness, k, which are given in kN/m

and are the missing

numbers of their

respective k matrices, shown in Figure 1, which both follow a simple sequence.

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Find the damped natural frequency in Hz; the damping ratio via logarithmic decrement method; the natural frequency in rad/s

100%
100%
100%
0%
0%
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Considering only the steady state solution, calculate the phase difference between the input, F, and output, x, in degrees.

The system parameters are:  mass, m = 12.1 kg, damping coefficient, c = 10.6 Ns/m, and forcing frequency, ω = 10.8 rad/s. Both springs have the same spring stiffness, k, which is given in N/m and is the missing number of the matrix shown in Figure 2 which follows a simple sequence.

Figure 2 is a 3x3 matrix, k = 1, k12 = 2, k13 = 3, k21 = 10, k22 = 20, k23 = 30, k31 = 100, k32 is missing and k33 = 300

Figure 2

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