A 3.0 kg block slides down a frictionless wedge of height of 3.0 meters starting from...
A 3.0 kg block slides down a frictionless wedge of height of 3.0 meters starting from rest. It then traverses a 2.0 meter rough patch with a coefficient of kinetic friction 0.35. It then gets to a smooth area where it compresses a horizontal spring of spring constant 50 N/m.
a. How much is the spring compressed when the mass briefly comes to a stop?
b. How high up the ramp does the mass make it when it makes it back to the left?
c. How many times does the mass completely traverse the rough spot?
d. How far from the left side of the rough stop is the mass when it finally comes to rest on the rough spot?
Homework Answers
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A 3.0 kg block slides down a frictionless wedge of height of 3.0
meters starting from...
3.0 kg block slides down a frictionless ramp of height 3.0 meters starting from rest. it then tra...
3.0 kg block slides down a frictionless ramp of height 3.0
meters starting from rest. it then traverses a 2.0 metter rough
patch with a coefficient of kinetic friction 0.35 It then gets to a
smooth area where it compresses a horizontal spring of spring
constant 50 n/m.
Please help me Solve the rest of the physics problem
The answers to part A is x= 1.64 meters and part b is 1.58
meters
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A block of mass m1 = 5.0 kg is released from a height of 5.0 m...
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3.0 kg block slides down a frictionless ramp of height 3.0
meters starting from rest. it then traverses a 2.0 metter rough
patch with a coefficient of kinetic friction 0.35 It then gets to a
smooth area where it compresses a horizontal spring of spring
constant 50 n/m.
Please help me Solve the rest of the physics problem
The answers to part A is x= 1.64 meters and part b is 1.58
meters
Problem 1 A 3.0 kg block slides...
A mass 3 kg is released from rest at a height of 5 meters and slides down a frictionless curve. There is a patch that is 3 meters long with a kinetic coefficient of 0.2. Beyond that friction patch is a spring with a spring constant of 400 N/m. (There is no friction under the spring.) Calculate the maximum compression distance (x) needed to stop the mass the first time It compresses the spring. Calculate where exactly the mass stops...
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