A spool of thread consists of a cylinder of radius R₁ 4.5 cm with end caps of radius R₂ 9.0 cm as depicted in the end view shown in the figure below. The mass of the spool, including the thread, is m = 280 g. The spool is placed on a rough, horizontal surface so that it rolls without slipping when a force T 0.620 N acting to the right is applied to the free end of the thread. For the moment of inertia treat the spool as being a solid cylinder of radius R₁, as the extended edges are thin and therefore light. (a) What is the acceleration of the spool? Take positive to be to the right. .739 m/s² (b) Determine the direction of the force of friction. to the left to the right Ostraight up O straight down

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A spool of thread consists of a cylinder of radius R₁ = 4.5 cm with end caps of radius R₂ = 9.0 cm as depicted in the end view
shown in the figure below. The mass of the spool, including the thread, is m = 280 g. The spool is placed on a rough, horizontal
surface so that it rolls without slipping when a force T= 0.620 N acting to the right is applied to the free end of the thread. For
the moment of inertia treat the spool as being a solid cylinder of radius R₁, as the extended edges are thin and therefore light.
(a) What is the acceleration of the spool? Take positive to be to the right.
.739
m/s²
(b) Determine the direction of the force of friction.
to the left
to the right
straight up
straight down
Transcribed Image Text:A spool of thread consists of a cylinder of radius R₁ = 4.5 cm with end caps of radius R₂ = 9.0 cm as depicted in the end view shown in the figure below. The mass of the spool, including the thread, is m = 280 g. The spool is placed on a rough, horizontal surface so that it rolls without slipping when a force T= 0.620 N acting to the right is applied to the free end of the thread. For the moment of inertia treat the spool as being a solid cylinder of radius R₁, as the extended edges are thin and therefore light. (a) What is the acceleration of the spool? Take positive to be to the right. .739 m/s² (b) Determine the direction of the force of friction. to the left to the right straight up straight down
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