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Free Body Diagrams For any complicated situation, Isolate each object; Draw all forces acting on it; Use for each object.

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**Uniform circular motion**

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**Icy road: what is the minimal speed**

Icy road: what is the minimal speed? (Careful: in HW08 I ask for the maximal speed). Static friction between road and car: m Take Eq. (1)/Eq. (2): No friction: m = 0

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Free Body Diagrams 3) Use for each object.

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**What are the x and y components of**

the force on the bar from the wall?

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**Maximal F before bloc slips on surface?**

y x Take Eq. (2)/Eq. (3): Into Eq. 1:

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When a speeding roller-coaster car is at the bottom of a loop, the magnitude of the normal force exerted on the car’s wheels due to its interaction with the track is Smaller than the weight of the car and its passengers. Equal to the weight of the car and its passengers. Greater than the weight of the car and its passengers.

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When a speeding roller-coaster car is at the bottom of a loop, the magnitude of the normal force exerted on the car’s wheels due to its interaction with the track is Smaller than the weight of the car and its passengers. Equal to the weight of the car and its passengers. Greater than the weight of the car and its passengers.

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A child grips tightly the outer edge of a playground merry-go-round as other kids push on it to give it a dizzying rotational velocity. When the other kids let go, the horizontal component of the net force on the child points most nearly Inward toward the center of the merry-go-round. Outward away from the center of the merry-go-round. In the direction of rotation. Nowhere: the horizontal component of the net force is zero. In some other direction.

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A child grips tightly the outer edge of a playground merry-go-round as other kids push on it to give it a dizzying rotational velocity. When the other kids let go, the horizontal component of the net force on the child points most nearly Inward toward the center of the merry-go-round. Outward away from the center of the merry-go-round. In the direction of rotation. Nowhere: the horizontal component of the net force is zero. In some other direction.

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A car is traveling counterclockwise along a circular bend in the road whose effective radius is 100 m. At a certain instant of time, the car is traveling due north, has a speed of 10 m/s, and is in the process of increasing that speed at a rate of 1 m/s2.The direction of the car’s acceleration at that instant is most nearly: North. Northeast. East. Northwest. West. Southwest.

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A car is traveling counterclockwise along a circular bend in the road whose effective radius is 100 m. At a certain instant of time, the car is traveling due north, has a speed of 10 m/s, and is in the process of increasing that speed at a rate of 1 m/s2.The direction of the car’s acceleration at that instant is most nearly: North. Northeast. East. Northwest. West. Southwest.

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A plane in a certain circular holding pattern banks at an angle of 8 degrees when flying at a speed of 150 mi/h. If a second plane flies in the same circle at 300 mi/h, what is its banking angle? A bit less than 16 degrees. Exactly 16 degrees. A bit more than 16 degrees. A bit less than 32 degrees. Exactly 32 degrees. A bit more than 32 degrees.

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A plane in a certain circular holding pattern banks at an angle of 8 degrees when flying at a speed of 150 mi/h. If a second plane flies in the same circle at 300 mi/h, what is its banking angle? A bit less than 16 degrees. Exactly 16 degrees. A bit more than 16 degrees. A bit less than 32 degrees. Exactly 32 degrees. A bit more than 32 degrees.

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N8T.5 Car 1 with mass m rounds a curve of radius R traveling at a constant speed v. Car 2 with mass 2m rounds a curve of radius 2R traveling at a constant speed of 2v. How do the magnitudes of the sideward static friction forces, F1 and F2, compare? F1=4F2. F1=2F2. F1=F2. F1=1/2F2. F1=1/4F2.

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N8T.5 Car 1 with mass m rounds a curve of radius R traveling at a constant speed v. Car 2 with mass 2m rounds a curve of radius 2R traveling at a constant speed of 2v. How do the magnitudes of the sideward static friction forces, F1 and F2, compare? F1=4F2. F1=2F2. F1=F2. F1=1/2F2. F1=1/4F2.

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**A mass (bob) swings from the end of a string**

A mass (bob) swings from the end of a string. At point 1 the bob is at the extreme point of the swing (at rest). At point 3 the bob is directly below its suspension point (highest speed).

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**A mass (bob) swings from the end of a string**

A mass (bob) swings from the end of a string. At point 1 the bob is at the extreme point of the swing (at rest). At point 3 the bob is directly below its suspension point (highest speed).

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**A mass (bob) swings from the end of a string**

A mass (bob) swings from the end of a string. At point 1 the bob is at the extreme point of the swing (at rest). At point 3 the bob is directly below its suspension point (highest speed).

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**A mass (bob) swings from the end of a string**

A mass (bob) swings from the end of a string. At point 1 the bob is at the extreme point of the swing (at rest). At point 3 the bob is directly below its suspension point (highest speed).

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**A mass (bob) swings from the end of a string**

A mass (bob) swings from the end of a string. At point 1 the bob is at the extreme point of the swing (at rest). At point 3 the bob is directly below its suspension point (highest speed).

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**A mass (bob) swings from the end of a string**

A mass (bob) swings from the end of a string. At point 1 the bob is at the extreme point of the swing (at rest). At point 3 the bob is directly below its suspension point (highest speed).

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