(2)Consider a similar spring as above attached to a 5.00 kg mass. At a certain position, the spring's elastic potential energy is 26.1 Joules and the force it could exert is 87.0 Newtons. At that same position the speed of the mass is 3.09 m/s. Assume no resistive forces are present in the system. a. Determine the spring constant. b. Determine the two possible positions of the spring. c. Determine the maximum extension and compression the spring can reach. d. Determine the maximum speed the mass will reach.

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Chapter1: Units, Trigonometry. And Vectors
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1. An ideal spring is considered massless and will not heat up through extended use.
The diagram below shows a 240 N/m ideal spring attached to a wall on one end, a 5.00
kg mass on the other, and aligned horizontally on a table. The spring is stretched 12.0
centimeters from its rest state. Assume no resistive forces are present in the system.
a. Determine the magnitude and direction of the force acting on the block.
b. Determine how much energy the stretched spring is storing.
c. If the mass is released from rest, determine its maximum speed.
(2)Consider a similar spring as above attached to a 5.00 kg mass. At a certain position,
the spring's elastic potential energy is 26.1 Joules and the force it could exert is 87.0
Newtons. At that same position the speed of the mass is 3.09 m/s. Assume no resistive
forces are present in the system.
a. Determine the spring constant.
b. Determine the two possible positions of the spring.
c. Determine the maximum extension and compression the spring can reach.
d. Determine the maximum speed the mass will reach.
Transcribed Image Text:1. An ideal spring is considered massless and will not heat up through extended use. The diagram below shows a 240 N/m ideal spring attached to a wall on one end, a 5.00 kg mass on the other, and aligned horizontally on a table. The spring is stretched 12.0 centimeters from its rest state. Assume no resistive forces are present in the system. a. Determine the magnitude and direction of the force acting on the block. b. Determine how much energy the stretched spring is storing. c. If the mass is released from rest, determine its maximum speed. (2)Consider a similar spring as above attached to a 5.00 kg mass. At a certain position, the spring's elastic potential energy is 26.1 Joules and the force it could exert is 87.0 Newtons. At that same position the speed of the mass is 3.09 m/s. Assume no resistive forces are present in the system. a. Determine the spring constant. b. Determine the two possible positions of the spring. c. Determine the maximum extension and compression the spring can reach. d. Determine the maximum speed the mass will reach.
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