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fixed position and cannot move left, right up or down. Object 1 is being accelerated5. 41 ๐‘š/๐‘ 2. What is the friction coefficient of Object 1 and table top? Assume๐‘” = 9. 8 ๐‘š/๐‘ 2 and let us agree that moving to the left is the positive direction ofobject 1.

Question

fixed position and cannot move left, right up or down. Object 1 is being accelerated5. 41 ๐‘š/๐‘ 2. What is the friction coefficient of Object 1 and table top? Assume๐‘” = 9. 8 ๐‘š/๐‘ 2 and let us agree that moving to the left is the positive direction ofobject 1.

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Solution

To find the friction coefficient between Object 1 and the table top, we can use the equation:

๐‘“ = ๐œ‡๐‘

where ๐‘“ is the frictional force, ๐œ‡ is the friction coefficient, and ๐‘ is the normal force.

In this case, the normal force ๐‘ is equal to the weight of Object 1, which can be calculated using the equation:

๐‘ = ๐‘š๐‘”

where ๐‘š is the mass of Object 1 and ๐‘” is the acceleration due to gravity.

Given that Object 1 is being accelerated at 5.41 ๐‘š/๐‘ ^2 and ๐‘” = 9.8 ๐‘š/๐‘ ^2, we can calculate the mass of Object 1 using the equation:

๐‘š = ๐‘“/๐‘Ž

where ๐‘“ is the net force acting on Object 1 and ๐‘Ž is its acceleration.

Since Object 1 is in a fixed position and cannot move left, right, up, or down, the net force acting on it is equal to the frictional force. Therefore, we have:

๐‘“ = ๐‘š๐‘Ž

Substituting the given values, we get:

๐‘“ = ๐‘š๐‘Ž = ๐œ‡๐‘

๐‘š๐‘Ž = ๐œ‡(๐‘š๐‘”)

Simplifying the equation, we can cancel out the mass:

๐‘Ž = ๐œ‡๐‘”

Now we can solve for the friction coefficient ๐œ‡:

๐œ‡ = ๐‘Ž/๐‘”

Substituting the given values, we have:

๐œ‡ = 5.41 ๐‘š/๐‘ ^2 / 9.8 ๐‘š/๐‘ ^2

Calculating this, we find:

๐œ‡ โ‰ˆ 0.552

Therefore, the friction coefficient between Object 1 and the table top is approximately 0.552.

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