Match the quantities to their descriptions.
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Prob 9 pic.png A person is suspended by a rope as shown. If…
Prob 9 pic.png A person is suspended by a rope as shown. If the person is simply hanging from the rope (acceleration = 0 m/s2), determine the tension in the rope if the mass of the person is 95 kg.
Prob 9 pic.png A person is hoisted by a rope as shown. If t…
Prob 9 pic.png A person is hoisted by a rope as shown. If the person is accelerating upward at 2.0 m/s2, determine the tension in the rope if the mass of the person is 75 kg.
prob 12 pic.png Determine the normal force (in N) on the obj…
prob 12 pic.png Determine the normal force (in N) on the object for m = 5.0 and θ = 35.00.
prob 20 pic.png An object of mass m = 80 kg is pulled over a…
prob 20 pic.png An object of mass m = 80 kg is pulled over a frictionless surface by two horizontal forces as shown. Determine the magnitude of the acceleration for F1 = 110 N, F2 = 185 N, q1 = 200, and q2 = 500.
p1.png Two objects are pulled across a frictionless surface…
p1.png Two objects are pulled across a frictionless surface as shown. Determine the Tension in the rope connecting the objects for m1 = 6.00 kg, m2 = 4.00 kg and F = 8.00 N.
p3.png Two objects are pulled vertically upward against gra…
p3.png Two objects are pulled vertically upward against gravity as shown. Determine the tension in the rope connecting the objects for m1= 6.0 kg, m2 = 4.0 kg and F = 150 N.
prob 12 pic.png An object slides down a frictionless incline…
prob 12 pic.png An object slides down a frictionless incline as shown. Determine the acceleration in (m/s2) for θ = 350.
A mass m1 = 5.0 kg collides with a mass m2. The mass m2 acc…
A mass m1 = 5.0 kg collides with a mass m2. The mass m2 accelerates at 4.0 m/s2 and m1 decelerates at 6.0 m/s2. What is the mass of m2?
p7.png Two objects are connected by a rope over a massless, …
p7.png Two objects are connected by a rope over a massless, frictionless, pulley. The coefficient of kinetic friction the surface and m2 is m = 2.5. Assume m2 slides up the ramp, and determine the Tension in the string connecting the masses for m1 = 40.0 kg, m2 = 10.0 kg, and q = 30.00