< Question 2 of 16 > Macmillan Learning Mousetraps, like the one shown in in the figure, rely on torsion springs. Torsion springs obey the rotational analogue of Hooke's law. T = -KO In the equation, τ is the torque, & is the torsion spring constant in units of newton-meters per radian, and is the angular displacement of the torsion spring from equilibrium. If the value of the torsion spring constant is K = 0.143 N.m/rad and just enough torque is applied to move the trap arm at a constant speed through a radians, how much work W is done to set the trap? π W = 0 J

Physics for Scientists and Engineers
10th Edition
ISBN:9781337553278
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter15: Oscillatory Motion
Section: Chapter Questions
Problem 40AP: Consider the damped oscillator illustrated in Figure 15.19. The mass of the object is 375 g, the...
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Mousetraps, like the one shown in in the figure, rely on torsion springs. Torsion springs obey the rotational analogue of Hooke's law. ?=−?? In the equation, ? is the torque, ? is the torsion spring constant in units of newton–meters per radian, and ? is the angular displacement of the torsion spring from equilibrium. If the value of the torsion spring constant is ?=0.143 N·m/rad and just enough torque is applied to move the trap arm at a constant speed through ? radians, how much work ? is done to set the trap?
< Question 2 of 16 >
O Macmillan Learning
Mousetraps, like the one shown in in the figure, rely on
torsion springs. Torsion springs obey the rotational analogue
of Hooke's law.
T = -KO
In the equation, t is the torque, ê is the torsion spring
constant in units of newton-meters per radian, and is the
angular displacement of the torsion spring from equilibrium.
If the value of the torsion spring constant is
K = 0.143 N.m/rad and just enough torque is applied to move
the trap arm at a constant speed through a radians, how much
work W is done to set the trap?
TH
W =
10
J
Transcribed Image Text:< Question 2 of 16 > O Macmillan Learning Mousetraps, like the one shown in in the figure, rely on torsion springs. Torsion springs obey the rotational analogue of Hooke's law. T = -KO In the equation, t is the torque, ê is the torsion spring constant in units of newton-meters per radian, and is the angular displacement of the torsion spring from equilibrium. If the value of the torsion spring constant is K = 0.143 N.m/rad and just enough torque is applied to move the trap arm at a constant speed through a radians, how much work W is done to set the trap? TH W = 10 J
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