A block of mass M is attached to a spring of negligible mass and can slide...
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A block of mass M is attached to a spring of negligible mass and can slide on a horizontal surface along the #-direction, as shown There is friction present between the block and the surface. The spring exerts no force on the block when the center of the block is located at #=0. At the instant shown , the block is located at #=0 and moving toward the right with speed"=". Vo 00000 M heeeee x = 0 (a) For the instant shown above, with the block located at x = 0 and moving to the right, predict the direction of the net force on the block. If the net force is zero, select "The net force is zero." To the left The net force is zero To the right Briefly justify your prediction. X (b) The above graph indicates the force exerted on the block by the spring as a function of position *, with the positive direction toward the right. On the same graph, draw a graph of the net force on the block, as a function of position, for situations where the block is moving toward the right. Please respond on separate paper, following directions from your teacher. (c) Is the graph you drew in part (b) consistent with your prediction in part (a)? _Yes No Provide claims for why the answers to parts (a) and (b) are or are not consistent. Please respond on separate paper, following directions from your teacher. V = 0 M Leeeee X = 0 (d) In the figure above, the block of mass M has come to rest at a location to the right of the spring's equilibrium position. The spring has a spring constant, and the coefficients of kinetic and static friction between the block and the surface are and , respectively. i. On the dot below, which represents the block at rest and to the right of * = 0, draw and label the forces (not components) that act on the block. Each force must be represented by a distinct arrow starting on, and pointing away from, the dot. Please respond on separate paper, following directions from your teacher. ii. Derive an expression for the maximum displacement possible for the block that will allow the block to still remain at rest. Express your answer in terms of M, k, , , and physical constants, as appropriate. A block of mass M is attached to a spring of negligible mass and can slide on a horizontal surface along the #-direction, as shown There is friction present between the block and the surface. The spring exerts no force on the block when the center of the block is located at #=0. At the instant shown , the block is located at #=0 and moving toward the right with speed"=". Vo 00000 M heeeee x = 0 (a) For the instant shown above, with the block located at x = 0 and moving to the right, predict the direction of the net force on the block. If the net force is zero, select "The net force is zero." To the left The net force is zero To the right Briefly justify your prediction. X (b) The above graph indicates the force exerted on the block by the spring as a function of position *, with the positive direction toward the right. On the same graph, draw a graph of the net force on the block, as a function of position, for situations where the block is moving toward the right. Please respond on separate paper, following directions from your teacher. (c) Is the graph you drew in part (b) consistent with your prediction in part (a)? _Yes No Provide claims for why the answers to parts (a) and (b) are or are not consistent. Please respond on separate paper, following directions from your teacher. V = 0 M Leeeee X = 0 (d) In the figure above, the block of mass M has come to rest at a location to the right of the spring's equilibrium position. The spring has a spring constant, and the coefficients of kinetic and static friction between the block and the surface are and , respectively. i. On the dot below, which represents the block at rest and to the right of * = 0, draw and label the forces (not components) that act on the block. Each force must be represented by a distinct arrow starting on, and pointing away from, the dot. Please respond on separate paper, following directions from your teacher. ii. Derive an expression for the maximum displacement possible for the block that will allow the block to still remain at rest. Express your answer in terms of M, k, , , and physical constants, as appropriate. A block of mass M is attached to a spring of negligible mass and can slide on a horizontal surface along the #-direction, as shown There is friction present between the block and the surface. The spring exerts no force on the block when the center of the block is located at #=0. At the instant shown , the block is located at #=0 and moving toward the right with speed"=". Vo 00000 M heeeee x = 0 (a) For the instant shown above, with the block located at x = 0 and moving to the right, predict the direction of the net force on the block. If the net force is zero, select "The net force is zero." To the left The net force is zero To the right Briefly justify your prediction. X (b) The above graph indicates the force exerted on the block by the spring as a function of position *, with the positive direction toward the right. On the same graph, draw a graph of the net force on the block, as a function of position, for situations where the block is moving toward the right. Please respond on separate paper, following directions from your teacher. (c) Is the graph you drew in part (b) consistent with your prediction in part (a)? _Yes No Provide claims for why the answers to parts (a) and (b) are or are not consistent. Please respond on separate paper, following directions from your teacher. V = 0 M Leeeee X = 0 (d) In the figure above, the block of mass M has come to rest at a location to the right of the spring's equilibrium position. The spring has a spring constant, and the coefficients of kinetic and static friction between the block and the surface are and , respectively. i. On the dot below, which represents the block at rest and to the right of * = 0, draw and label the forces (not components) that act on the block. Each force must be represented by a distinct arrow starting on, and pointing away from, the dot. Please respond on separate paper, following directions from your teacher. ii. Derive an expression for the maximum displacement possible for the block that will allow the block to still remain at rest. Express your answer in terms of M, k, , , and physical constants, as appropriate. A block of mass M is attached to a spring of negligible mass and can slide on a horizontal surface along the #-direction, as shown There is friction present between the block and the surface. The spring exerts no force on the block when the center of the block is located at #=0. At the instant shown , the block is located at #=0 and moving toward the right with speed"=". Vo 00000 M heeeee x = 0 (a) For the instant shown above, with the block located at x = 0 and moving to the right, predict the direction of the net force on the block. If the net force is zero, select "The net force is zero." To the left The net force is zero To the right Briefly justify your prediction. X (b) The above graph indicates the force exerted on the block by the spring as a function of position *, with the positive direction toward the right. On the same graph, draw a graph of the net force on the block, as a function of position, for situations where the block is moving toward the right. Please respond on separate paper, following directions from your teacher. (c) Is the graph you drew in part (b) consistent with your prediction in part (a)? _Yes No Provide claims for why the answers to parts (a) and (b) are or are not consistent. Please respond on separate paper, following directions from your teacher. V = 0 M Leeeee X = 0 (d) In the figure above, the block of mass M has come to rest at a location to the right of the spring's equilibrium position. The spring has a spring constant, and the coefficients of kinetic and static friction between the block and the surface are and , respectively. i. On the dot below, which represents the block at rest and to the right of * = 0, draw and label the forces (not components) that act on the block. Each force must be represented by a distinct arrow starting on, and pointing away from, the dot. Please respond on separate paper, following directions from your teacher. ii. Derive an expression for the maximum displacement possible for the block that will allow the block to still remain at rest. Express your answer in terms of M, k, , , and physical constants, as appropriate.
Expert Answer:
Related Book For
Vector Mechanics for Engineers Statics and Dynamics
ISBN: 978-0073212227
8th Edition
Authors: Ferdinand Beer, E. Russell Johnston, Jr., Elliot Eisenberg, William Clausen, David Mazurek, Phillip Cornwell
Posted Date:
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