A bridge is supported by two piers located 16 meters apart. Both the left and right piers provide an upward force on the bridge, abeled FL and FR respectively. (a) If a 1250 kg car comes to rest at a point 5 meters from the left pier, how much force (in N) will the bridge provide to the left and right piers? (Enter the magnitudes.) N N FL FR = (b) How will FL and FR change as the car drives to the right side of the bridge? As the car moves to the right side of the bridge, FL will increase and FR will decrease. As the car moves to the right side of the bridge, both FL and FR will decrease. As the car moves to the right side of the bridge, FL will decrease and FR will increase. As the car moves to the right side of the bridge, both FL and FR will increase.

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### Bridge and Piers Force Distribution

A bridge is supported by two piers located 16 meters apart. Both the left and right piers provide an upward force on the bridge, labeled \( F_L \) and \( F_R \) respectively.

#### Problem (a)

If a 1250 kg car comes to rest at a point 5 meters from the left pier, calculate the force (in Newtons) that the bridge provides to the left and right piers. (Enter the magnitudes.)

- \( F_L = \) \_\_\_\_ N
- \( F_R = \) \_\_\_\_ N

#### Problem (b)

How will \( F_L \) and \( F_R \) change as the car drives to the right side of the bridge?

- \( \bigcirc \) As the car moves to the right side of the bridge, \( F_L \) will increase and \( F_R \) will decrease.
- \( \bigcirc \) As the car moves to the right side of the bridge, both \( F_L \) and \( F_R \) will decrease.
- \( \bigcirc \) As the car moves to the right side of the bridge, \( F_L \) will decrease and \( F_R \) will increase.
- \( \bigcirc \) As the car moves to the right side of the bridge, both \( F_L \) and \( F_R \) will increase.
Transcribed Image Text:### Bridge and Piers Force Distribution A bridge is supported by two piers located 16 meters apart. Both the left and right piers provide an upward force on the bridge, labeled \( F_L \) and \( F_R \) respectively. #### Problem (a) If a 1250 kg car comes to rest at a point 5 meters from the left pier, calculate the force (in Newtons) that the bridge provides to the left and right piers. (Enter the magnitudes.) - \( F_L = \) \_\_\_\_ N - \( F_R = \) \_\_\_\_ N #### Problem (b) How will \( F_L \) and \( F_R \) change as the car drives to the right side of the bridge? - \( \bigcirc \) As the car moves to the right side of the bridge, \( F_L \) will increase and \( F_R \) will decrease. - \( \bigcirc \) As the car moves to the right side of the bridge, both \( F_L \) and \( F_R \) will decrease. - \( \bigcirc \) As the car moves to the right side of the bridge, \( F_L \) will decrease and \( F_R \) will increase. - \( \bigcirc \) As the car moves to the right side of the bridge, both \( F_L \) and \( F_R \) will increase.
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