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You will investigate how the work done on a system can change the kinetic energy of that system. The Work-Kinetic Energy Theorem equates these two.
Typology: Lab Reports
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Objective:
To validate the work-energy theorem and to study the conservation of energy principle.
Theory:
The work-energy theorem states that the net (total) work done on a system is equal to its increase in kinetic energy. You will determine the work done on a (nearly) frictionless cart and show that the work done is equal to the increase in kinetic energy of the cart. Furthermore, you will show that the increase in energy of the cart is equal to the decrease in potential energy of the falling weight that supplies the force on the cart.
The apparatus consists of a cart that is accelerated along a linear track by the constant force due to the tension in a cord attached to a falling mass. Three photogate timers spaced along the track measure the time it takes for the photogate flag of the cart to pass through each timer. The speed at that position is the flag width divided by the time measured by the photogate.
Procedure:
record xf the position of the cart’s flag on the track when the falling mass hits the floor. After this point the string becomes slack and does no more work. Space the three photogate timers at equal intervals along the portion of the track traveled under the influence of the tension in the string. Record these positions and the corresponding flag position x 0 from which you release the cart from rest.
Each student should record individual data using a different falling weight. Do not share data.
Flag width, w=__________ m ± ( ) m
Mass of cart and load, Mc =_________ kg ± ( ) kg
Falling mass, Mf =_________ kg (where 0.050 kg Mf 0.200 kg)
X(m) ± ( ) m
t (s) ± ( ) s
w t
m s
Kinetic Energy (Joules)
Potential Energy (Joules)
Total Energy (Joules)
Work (Joules)
X 0 =
X 1 =
X 2 =
X 3 =
Xf =
Analysis:
Flag position at release point
Photogate Sensor position
x 0 x^1 x^2 x (^3)
Photogate Sensor position
Photogate Sensor position
Flag position when M (^) f touches the floor
x (^) f
M (^) f
M (^) c
Flag width = w (^) photogate 1 photogate 2 photogate 3 (^) Stopper (don’t let the string touch the stopper)