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A: Given data: 1 nautical mile (nmi) =6076 ft The speed is v= 20 nmi/h
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A: Solution:
Q: Solve the five questions, then show your complete solutions! Given: FN = 52 MN = 100 SN = 75
A: As you mentioned 5 question so I am solving only that question Given that , P=4i+6j-8kF=6i-8j+k
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A: Givend=1inch=0.0833 ftD=5inchW=155 lbfρw=1.94 slug/f3=1.94×32.174=62.417 lb/ft3
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Q: The displacement of a particle is given by s = 5t3 - 70t² + 105t - 57 where s is in feet and t is in…
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Q: In the development of a new piece of equipment, it is necessary to measure the shear stress (7)…
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Q: Convert the following into SI units
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Q: A gas flows steadily through a circular duct with a mass flow rate of 20 kg/s. The area of the…
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- Consider the system of two blocks. Thereis no friction between block A and the tabletop. The mass of block B is5.00 kg. The pulley rotates about a frictionless axle, and the light ropedoesn’t slip on the pulley surface. The pulley has radius 0.200 m andmoment of inertia 1.30 kg . m2. If the pulley is rotating with an angularspeed of 8.00 rad/s after the block has descended 1.20 m, what is themass of block A?A force was applied to a 50 kg wheel as shown in the figure. If the wheel starts to rest without slipping Determine the angular acceleration ε, the wheel pressure on the ground N and the rotational speed of the wheel n after 10 revolutions, if the rolling friction coefficient f = 0.1. Take the radius of inertia of the wheel equal to 0.3 m.A force was applied to a 50 kg wheel as shown in the figure. If the wheel starts to rest without slipping Determine the angular acceleration ε, the wheel pressure on the ground N and the rotational speed of the wheel n after 10 revolutions, if the rolling friction coefficient f = 0.1 mm. Take the radius of inertia of the wheel equal to 0.3 m.
- The slender, homogeneous rod shown in the figure below is 3 m in length and has a mass of 12 kg. At the instant shown, the rod has an angle to the horizontal of 60-degrees and an angular velocity of 2 rad/s clockwise. Both walls are smooth and provide negligible friction. At the instant shown, what are the reaction forces at A and B? What is the angular acceleration of the rod's center of mass?A homogenous solid cylinder weighing 100lbs and with a radius of 2.5’ rolls without slipping down a plane inclined at 24o with horizontal. Determine the minimum coefficient of static friction to prevent the body from slipping. What will be the acceleration also of the center of the sphere?consider the mass and pulley system in the attached file. mass m1 = 29 kg and mass m2 = 12kg. the angle of the inclined plane is given and the coefficient of kinetic friction between mass m2 and the inclined plane is uk = 0.12. assume the pulleys are massless and frictionless what is the acceleration of mass m2 on the inclined plane? take positive acceleration to be up the ramp a2 = ?
- A cylinder of mass M=500kg has an axle of radius b=1m and a spool of radius R=3m. It is placed upright on a table and the string is pulled with a horizontal force F=750N to the right as shown in the figure. The cylinder is rolling without slipping and the coefficient of static friction between the cylinder and the table is µs =0.34. I = 1/2 MR^2a. Determine the linear velocity of the cylinder when it travels a distance D=2m. c. Determine the linear acceleration of the cylinder. d. Determine the friction force acting on the cylinder. e. What is the maximum pulling force, F, for which the cylinder will roll without slipping.A motorcycle and rider have a combined mass of 350kg. The each wheel has a mass of 20kg with the diameter of 500 mm. The rider accelerates from 5m/s to 25m/s over a distance of 100m, whilst climbing a hill of slope 1 in 20. Identify the magnitude and effect of gyroscopic reaction torque by calculating the angular velocity and power as the motorcycle ascends the incline when the motorcycle and rider travel at 80 km/h around a left-hand bend of road with the radius 30 m.Explain the effects of energy transfer in mechanical systems (e.g. gears, pulley or flywheel) with uniform acceleration present.Please answer: 3, 4, 5, 6, 8, 9, 10, 12 The wheel is attached to the spring. The mass of the wheel is m=20 kg. The radius of the wheel is 0.6m. The radius of gyration kG=0.4 m. The spring’s unstretched length is L0=1.0 m. The stiffness coefficient of the spring is k=2.0 N/m. The wheel is released from rest at the state 1 when the angle between the spring and the vertical direction is θ=30°. The wheel rolls without slipping and passes the position at the state 2 when the angle is θ=0°. The spring’s length at the state 2 is L2=4 m. (1) If the datum for gravitational potential energy is set as shown below, the the gravitational potential energy of the wheel at the state 1 is 0 N m(two decimal places) (ANSWER IS 0) (2) If the datum for gravitional potential energ is set as shown below, the gravitational potential energy of the wheel at the state 2 is 0 N m (two decimal places) (ANSWER IS 0) (3) At state 1, how long the spring is stretched from its unstretched state (length…
- the cylinder with a mass m1=2kg and radius r=0,1m is placed at a plate with mass m2=4kg. We are applying force F at this plate. Find an acceleration of the plate, when the friction coefficient μ=0,2The wheel in the figure has a mass of 40 kg and a radius of rotation, in relation to its center of gravity, kG = 250 mm. Whereas there is no slip, determine the angular velocity of the rotates after it rotates 90 ° clockwise from illustrated position. The AB spring has a constant stiffness k = 100 N / m and a length in the undisturbed situation of 500 mm. Consider that the wheel is initially at rest.1. If there is no friction between shaft AB and the collar, what angular velocity θ˙˙ must the mechanism have to keep the collar at r=300 mm from the vertical axis? Express your answer to three significant figures. 2. Consider the same mechanism again, with m=2.95 kg, d=225 mm, k=250 N/m, only now, instead of being smooth, the collar and shaft have a maximum coefficient of friction of μs=0.297. What is the minimum angular velocity required to keep the collar at a constant distance r=300 mm from the axis of rotation? Express your answer to three significant figures.