Consider the information in the image below. Following the usual force problem procedure (using a force diagram , net force equations , etc. ) show that the maximum angle for which the box will not slide down the ramp is theta c with μs=tan(thetac), where μs is the coefficurnt of static friction.

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Chapter1: Units, Trigonometry. And Vectors
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Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Consider the information in the image below. Following the usual force problem procedure (using a force diagram , net force equations , etc. ) show that the maximum angle for which the box will not slide down the ramp is theta c with μs=tan(thetac), where μs is the coefficurnt of static friction.
OBJECT MASS:OS.66
Gravity
along the
Ramp (N)
Trial
Ramp's Normal
Force (N)
Static
Kinetic
Force Stale Slope
(W)
Friction
Friction
Force (N) Force (N)
1
0.IN
20°
3,74N
3.48N
3.37N
3.33N
2.9IN
1.36N
:26N
2 08N
290
0.9IN
3 1ON
32°
2UN
1.52N
4
1,2N
330
2.17N
5
LGN
43°
2.7IN
2.18N
Transcribed Image Text:OBJECT MASS:OS.66 Gravity along the Ramp (N) Trial Ramp's Normal Force (N) Static Kinetic Force Stale Slope (W) Friction Friction Force (N) Force (N) 1 0.IN 20° 3,74N 3.48N 3.37N 3.33N 2.9IN 1.36N :26N 2 08N 290 0.9IN 3 1ON 32° 2UN 1.52N 4 1,2N 330 2.17N 5 LGN 43° 2.7IN 2.18N
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