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- Xc + d 00004 m 3. Two identical springs of spring constant k are on opDosite sides of a flat table as shown in the figure. A block of mass m compresses the left-hand spring from its equilibrium extension by a distance rc. The block is released and detaches from the left spring at its equilibrium extension and eventually runs into and compresses the right-hand spring a distance d away. The coefficient of kinetic friction between the block and the surface of the table is uk. (a) If µ = 0, find an expression for the speed of the block when it detaches from the first spring in terms of g, k, xc, m, d. (b) If µ = 0, find an expression for the distance that the second spring is compressed in terms of g, k, xc, m, d. (c) If uk #0, find an expression for the speed of the block just as it reaches the second spring and before it is compressed in terms of g, k, xc, m, d, µk- (d) If µk #0, find an expression for the distance that the second spring is compressed in terms of g, k, Ic, m, d, µk-

- Xc + d 00004 m 3. Two identical springs of spring constant k are on opDosite sides of a flat table as shown in the figure. A block of mass m compresses the left-hand spring from its equilibrium extension by a distance rc. The block is released and detaches from the left spring at its equilibrium extension and eventually runs into and compresses the right-hand spring a distance d away. The coefficient of kinetic friction between the block and the surface of the table is uk. (a) If µ = 0, find an expression for the speed of the block when it detaches from the first spring in terms of g, k, xc, m, d. (b) If µ = 0, find an expression for the distance that the second spring is compressed in terms of g, k, xc, m, d. (c) If uk #0, find an expression for the speed of the block just as it reaches the second spring and before it is compressed in terms of g, k, xc, m, d, µk- (d) If µk #0, find an expression for the distance that the second spring is compressed in terms of g, k, Ic, m, d, µk-

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- Xc + d 004 m 3. Two identical springs of spring constant k are on opposite sides of a flat table as shown in the figure. A block of mass m compresses the left-hand spring from its equilibrium extension by a distance rc. The block is released and detaches from the left spring at its equilibrium extension and eventually runs into and compresses the right-hand spring a distance d away. The coefficient of kinetic friction between the block and the surface of the table is uk. (a) If µk = 0, find an expression for the speed of the block when it detaches from the first spring in terms of 9, k, xc, m, d. (b) If µ = 0, find an expression for the distance that the second spring is compressed in terms of g, k, xc, m, d. (c) If Hk #0, find an expression for the speed of the block just as it reaches the second spring and before it is compressed in terms of g, k, xe, m, d, µk. (d) If µk #0, find an expression for the distance that the second spring is compressed in terms of g, k, xc, m, d, µk-
Transcribed Image Text:- Xc + d 004 m 3. Two identical springs of spring constant k are on opposite sides of a flat table as shown in the figure. A block of mass m compresses the left-hand spring from its equilibrium extension by a distance rc. The block is released and detaches from the left spring at its equilibrium extension and eventually runs into and compresses the right-hand spring a distance d away. The coefficient of kinetic friction between the block and the surface of the table is uk. (a) If µk = 0, find an expression for the speed of the block when it detaches from the first spring in terms of 9, k, xc, m, d. (b) If µ = 0, find an expression for the distance that the second spring is compressed in terms of g, k, xc, m, d. (c) If Hk #0, find an expression for the speed of the block just as it reaches the second spring and before it is compressed in terms of g, k, xe, m, d, µk. (d) If µk #0, find an expression for the distance that the second spring is compressed in terms of g, k, xc, m, d, µk-
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