A box is motionless, sitting on a ramp with an incline of 0 =54.4° being pulled in the direction up the ramp by a spring with a spring constant of k=150 N/m that is stretched x=6.4 m. The coefficient of friction between the ramp and the box are u =0.53 and u k=0.15 and the friction force is going down the ramp. What is the mass of the box? Solve symbolically: Solve numerically: m= Units: kg If the box starts moving up a ramp with an acceleration of a=2.41 m/s², what is the new length that the spring will stretch? Solve symbolically: Solve numerically: 6.54 Units: m

Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter5: Newton's Laws Of Motion
Section: Chapter Questions
Problem 44PQ: A student working on a school project modeled a trampoline as a spring obeying Hookes law and...
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I need help solving the equations symbolically and I don't know how to get the m value for the first part.

A box is motionless, sitting on a ramp with an incline of 0 =54.4 ° being pulled in the direction up the ramp
by a spring with a spring constant of k=150 N/m that is stretched x=6.4 m. The coefficient of friction
between the ramp and the box are u s=0.53 and u k=0.15 and the friction force is going down the ramp.
What is the mass of the box?
Solve symbolically:
Solve numerically:
Units: kg
If the box starts moving up a ramp with an acceleration of a=2.41 m/s², what is the new length that the
spring will stretch?
Solve symbolically:
Solve numerically:
6.54
s Units: m
of
Transcribed Image Text:A box is motionless, sitting on a ramp with an incline of 0 =54.4 ° being pulled in the direction up the ramp by a spring with a spring constant of k=150 N/m that is stretched x=6.4 m. The coefficient of friction between the ramp and the box are u s=0.53 and u k=0.15 and the friction force is going down the ramp. What is the mass of the box? Solve symbolically: Solve numerically: Units: kg If the box starts moving up a ramp with an acceleration of a=2.41 m/s², what is the new length that the spring will stretch? Solve symbolically: Solve numerically: 6.54 s Units: m of
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