In an earlier step, an FBD was created for the bottom-most block under the assumption of equilibrium. Which statement best describes the modifications necessary if that FBD is redrawn under the assumption ay<0? The weight vector labeled F g,1 would be unchanged. The normal-force vector labeled Fn,f→1 would become shorter, but the normal-force vector labeled Fn,2→1 would become shorter by a greater amount. The weight vector labeled F g,1 would change length, becoming shorter, but the normal-force vectors would be unchanged. The diagram requires no changes because all of the forces remain the same. The weight vector labeled Fg,1 and the normal-force vector labeled Fn,2→1 would be unchanged, but the normal-force vector labeled Fn,f→1 would become shorter. Because things feel partially weightless in the elevator, all three vectors would be shorter. The weight vector labeled Fg,1 would be unchanged. The normal-force vector labeled Fn,2→1 would become longer, but the normal-force vector labeled Fn,f→1 would become shorter. The weight vector labeled Fg,1 would be unchanged. The normal-force vector labeled Fn,2→1 would become shorter, but the normal-force vector labeled Fn,f→1 would become shorter by a greater amount.
In an earlier step, an FBD was created for the bottom-most block under the assumption of equilibrium. Which statement best describes the modifications necessary if that FBD is redrawn under the assumption ay<0? The weight vector labeled F g,1 would be unchanged. The normal-force vector labeled Fn,f→1 would become shorter, but the normal-force vector labeled Fn,2→1 would become shorter by a greater amount. The weight vector labeled F g,1 would change length, becoming shorter, but the normal-force vectors would be unchanged. The diagram requires no changes because all of the forces remain the same. The weight vector labeled Fg,1 and the normal-force vector labeled Fn,2→1 would be unchanged, but the normal-force vector labeled Fn,f→1 would become shorter. Because things feel partially weightless in the elevator, all three vectors would be shorter. The weight vector labeled Fg,1 would be unchanged. The normal-force vector labeled Fn,2→1 would become longer, but the normal-force vector labeled Fn,f→1 would become shorter. The weight vector labeled Fg,1 would be unchanged. The normal-force vector labeled Fn,2→1 would become shorter, but the normal-force vector labeled Fn,f→1 would become shorter by a greater amount.
Chapter10: Origin Of The Solar System And Extrasolar Planets
Section: Chapter Questions
Problem 22RQ
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In an earlier step, an FBD was created for the bottom-most block under the assumption of equilibrium. Which statement best describes the modifications necessary if that FBD is redrawn under the assumption ay<0?
The weight vector labeled F g,1 would be unchanged. The normal-force vector labeled Fn,f→1 would become shorter, but the normal-force vector labeled Fn,2→1 would become shorter by a greater amount. |
The weight vector labeled F g,1 would change length, becoming shorter, but the normal-force vectors would be unchanged. |
The diagram requires no changes because all of the forces remain the same. |
The weight vector labeled Fg,1 and the normal-force vector labeled Fn,2→1 would be unchanged, but the normal-force vector labeled Fn,f→1 would become shorter. |
Because things feel partially weightless in the elevator, all three vectors would be shorter. |
The weight vector labeled Fg,1 would be unchanged. The normal-force vector labeled Fn,2→1 would become longer, but the normal-force vector labeled Fn,f→1 would become shorter. |
The weight vector labeled Fg,1 would be unchanged. The normal-force vector labeled Fn,2→1 would become shorter, but the normal-force vector labeled Fn,f→1 would become shorter by a greater amount. |
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Step 1: Draw the free body diagram:
VIEWStep 2: Determine the the magnitude of the force of the floor on the bottom-most block taking any a(y):
VIEWStep 3: Calculate the normal forces at equilibrium:
VIEWStep 4: Calculate the normal forces when a(y)<0:
VIEWStep 5: Find out the necessary modification:
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