Problem 15: A cube of mass m is initially at rest at the highest point of an inclined plane which has a height of 6.63 m and has an angle of 0 = 17.7' with respect to the horizontal. After it has been released, it is found to be traveling at v= 0.19 m/s a distance d after the end of the inclined plane, as shown. The coefficient of kinetic friction between the cube and the plane is up = 0.1, and the coefficient of friction on the horizontal surface is μ = 0.2. h m Find the distance, d, in meters. d=1 m 01 X V m

Classical Dynamics of Particles and Systems
5th Edition
ISBN:9780534408961
Author:Stephen T. Thornton, Jerry B. Marion
Publisher:Stephen T. Thornton, Jerry B. Marion
Chapter9: Dynamics Of A System Of Particles
Section: Chapter Questions
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Problem 15: A cube of mass m is initially at rest at the highest point of an inclined plane which has a height of 6.63 m and has an angle of 0 = 17.7° with
respect to the horizontal. After it has been released, it is found to be traveling at v = 0.19 m/s a distance d after the end of the inclined plane, as shown. The
coefficient of kinetic friction between the cube and the plane is µ = 0.1, and the coefficient of friction on the horizontal surface is µ = 0.2.
h
m
Find the distance, d, in meters.
d =
= 1
m
sin()
cos()
cotan()
asin()
atan() acotan()
cosh()
tanh()
O Degrees
0
tan()
acos()
sinh()
cotanh()
Radians
П () 7 8
4 5
1
EMMA
/
+
*
9
6
2 3
0
BACKSPACE DEL
HOME
END
CLEAR
d
X
V
m
Transcribed Image Text:Problem 15: A cube of mass m is initially at rest at the highest point of an inclined plane which has a height of 6.63 m and has an angle of 0 = 17.7° with respect to the horizontal. After it has been released, it is found to be traveling at v = 0.19 m/s a distance d after the end of the inclined plane, as shown. The coefficient of kinetic friction between the cube and the plane is µ = 0.1, and the coefficient of friction on the horizontal surface is µ = 0.2. h m Find the distance, d, in meters. d = = 1 m sin() cos() cotan() asin() atan() acotan() cosh() tanh() O Degrees 0 tan() acos() sinh() cotanh() Radians П () 7 8 4 5 1 EMMA / + * 9 6 2 3 0 BACKSPACE DEL HOME END CLEAR d X V m
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