pieviouS Part (d) Calculate the tension in the rope in newtons. Part (e) Write an equation for the speed at which the hanging mass hits the floor if it starts falling from rest. Give your answer in terms of the acceleration a and the distance it has to fall to reach the floor d. Part (f) Find the speed with which the hanging mass hits the floor if it starts from rest and is initially located I.1 meters above the floor. Give your answer in meters per second. V = sin() cos() tan() 7. 8 9 HOME
Displacement, Velocity and Acceleration
In classical mechanics, kinematics deals with the motion of a particle. It deals only with the position, velocity, acceleration, and displacement of a particle. It has no concern about the source of motion.
Linear Displacement
The term "displacement" refers to when something shifts away from its original "location," and "linear" refers to a straight line. As a result, “Linear Displacement” can be described as the movement of an object in a straight line along a single axis, for example, from side to side or up and down. Non-contact sensors such as LVDTs and other linear location sensors can calculate linear displacement. Non-contact sensors such as LVDTs and other linear location sensors can calculate linear displacement. Linear displacement is usually measured in millimeters or inches and may be positive or negative.
 alt="Problem 3: Two blocks are connected by a massless rope as shown below. The mass of the block
on the table is mj = 6.8 kg and the hanging mass is m2 = 1.1 kg. The table and the pulley are frictionless.
m2
Part (a) Write an equation for the acceleration of the two connected blocks in terms of m1, m2, and the acceleration due to gravity g.
Y
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 alt="Part (b) Find the acceleration of the two connected blocks in meters per second squared.
Part (c) Write an equation for the tension in the rope in terms of m1, m2, the acceleration due to gravity g, and the acceleration you calculated
previously a.
Part (d) Calculate the tension in the rope in newtons.
Part (e) Write an equation for the speed at which the hanging mass hits the floor if it starts falling from rest. Give your answer in terms of the
acceleration a and the distance it has to fall to reach the floor d.
Part (f) Find the speed with which the hanging mass hits the floor if it starts from rest and is initially located 1.1 meters above the floor. Give your
answer in meters per second.
sin()
cos()
tan()
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