Problem Two. An object of mass m starts from rest and slides a distance d down an incline of angle 0. While sliding, it contacts an uncompressed spring as shown in the figure. The object slides an additional distance x as it is brought momentarily to rest by the compression of the spring (with spring constant k). As the spring is being compressed, it scrapes on the ramp causing friction with a with a varying coefficient of kinetic friction given by u = a x², where a is a constant (with units of m). Find the spring constant k. 6mg(d + x)sin O +2x°a mg cos 0 3x? 2.x'a mg cos e – 6mg(d + x)sin 0 3x? 3 4.) (A) k = (В) k 6mg(d – x)sin 0 – 2x°a mg cos 0 3x? 2x'a mg cos 0 – 6mg(d – x)sin 0 3x? (C) k = (D) k = 6mg(d + x 3x? )sin 0 – 2x°a mg cos 0 | (E) k

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Problem Two. An object of mass m starts from rest and slides a
distance d down an incline of angle 0. While sliding, it contacts an
uncompressed spring as shown in the figure. The object slides an
additional distance x as it is brought momentarily to rest by the
compression of the spring (with spring constant k). As the spring is
being compressed, it scrapes on the ramp causing friction with a
with a varying coefficient of kinetic friction given by u = a x²,
where a is a constant (with units of m). Find the spring constant k.
6mg(d + x)sin O +2x°a mg cos 0
3x?
2.x'a mg cos e – 6mg(d + x)sin 0
3x?
3
4.)
(A) k =
(В) k
6mg(d – x)sin 0 – 2x°a mg cos 0
3x?
2x'a mg cos 0 – 6mg(d – x)sin 0
3x?
(C) k =
(D) k =
6mg(d + x
3x?
)sin 0 – 2x°a mg cos 0
|
(E) k
Transcribed Image Text:Problem Two. An object of mass m starts from rest and slides a distance d down an incline of angle 0. While sliding, it contacts an uncompressed spring as shown in the figure. The object slides an additional distance x as it is brought momentarily to rest by the compression of the spring (with spring constant k). As the spring is being compressed, it scrapes on the ramp causing friction with a with a varying coefficient of kinetic friction given by u = a x², where a is a constant (with units of m). Find the spring constant k. 6mg(d + x)sin O +2x°a mg cos 0 3x? 2.x'a mg cos e – 6mg(d + x)sin 0 3x? 3 4.) (A) k = (В) k 6mg(d – x)sin 0 – 2x°a mg cos 0 3x? 2x'a mg cos 0 – 6mg(d – x)sin 0 3x? (C) k = (D) k = 6mg(d + x 3x? )sin 0 – 2x°a mg cos 0 | (E) k
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