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In the 1989 movie "Batman" (likely before your time), the batman was able to execute a turn at high speed using a bat-rope shot out from the batmobile that grabbed a Gotham City lamp post. After executing 90 degrees of turn, the bat-rope was released and left behind for cleanup by the Gotham City Department of Sanitation. Lamp Post M For simplicity, we will assume no friction from the tires on the road (making the centripetal force coming entirely from the bat-rope). Bat-rope is excellent but not infinite and will break if the tension in the rope exceeds Tmax The maximum velocity of the batmobile, Vmax m/s Assuming that the batmobile is only going 76 % of Vmax. what is the rope tension? The time required to make the 90 degree turn, s 1649000 Newtons. Assuming that the batmobile has a mass of m 1213 kg and turns in a circle of radius R = 2.58 meters, calculate all the following: N NOTE: For a 90 degree turn, the distance covered is 1/4 of the circumference of the circle. NOTE: Count the zeroes on the tension carefully. The number should be between 1 and 10 million newtons.

In the 1989 movie "Batman" (likely before your time), the batman was able to execute a turn at high speed using a bat-rope shot out from the batmobile that grabbed a Gotham City lamp post. After executing 90 degrees of turn, the bat-rope was released and left behind for cleanup by the Gotham City Department of Sanitation. Lamp Post M For simplicity, we will assume no friction from the tires on the road (making the centripetal force coming entirely from the bat-rope). Bat-rope is excellent but not infinite and will break if the tension in the rope exceeds Tmax The maximum velocity of the batmobile, Vmax m/s Assuming that the batmobile is only going 76 % of Vmax. what is the rope tension? The time required to make the 90 degree turn, s 1649000 Newtons. Assuming that the batmobile has a mass of m 1213 kg and turns in a circle of radius R = 2.58 meters, calculate all the following: N NOTE: For a 90 degree turn, the distance covered is 1/4 of the circumference of the circle. NOTE: Count the zeroes on the tension carefully. The number should be between 1 and 10 million newtons.

University Physics Volume 1
University Physics Volume 1
18th Edition
ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter6: Applications Of Newton's Laws
Section: Chapter Questions
Problem 72P: Modem roller coasters have vertical loops like the one shown here. The radius of curvature is...
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In the 1989 movie "Batman" (likely before your time), the batman was able to execute a turn at high speed using a bat-rope shot out from the batmobile that grabbed a Gotham City lamp post. After executing 90 degrees of turn, the bat-rope was released and left behind for cleanup by the Gotham City Department of Sanitation. Lamp Post M Rope For simplicity, we will assume no friction from the tires on the road (making the centripetal force coming entirely from the bat-rope). Bat-rope is excellent but not infinite and will break if the tension in the rope exceeds Tmax= 1649000 Newtons. Assuming that the batmobile has a mass of m= 1213 kg and turns in a circle of radius R = 2.58 meters, calculate all the following: The maximum velocity of the batmobile, Vmax m/s Assuming that the batmobile is only going 76 % of Vmax, what is the rope tension? The time required to make the 90 degree turn, N NOTE: For a 90 degree turn, the distance covered is 1/4 of the circumference of the circle. NOTE: Count the zeroes on the tension carefully. The number should be between 1 and 10 million newtons.
Transcribed Image Text:In the 1989 movie "Batman" (likely before your time), the batman was able to execute a turn at high speed using a bat-rope shot out from the batmobile that grabbed a Gotham City lamp post. After executing 90 degrees of turn, the bat-rope was released and left behind for cleanup by the Gotham City Department of Sanitation. Lamp Post M Rope For simplicity, we will assume no friction from the tires on the road (making the centripetal force coming entirely from the bat-rope). Bat-rope is excellent but not infinite and will break if the tension in the rope exceeds Tmax= 1649000 Newtons. Assuming that the batmobile has a mass of m= 1213 kg and turns in a circle of radius R = 2.58 meters, calculate all the following: The maximum velocity of the batmobile, Vmax m/s Assuming that the batmobile is only going 76 % of Vmax, what is the rope tension? The time required to make the 90 degree turn, N NOTE: For a 90 degree turn, the distance covered is 1/4 of the circumference of the circle. NOTE: Count the zeroes on the tension carefully. The number should be between 1 and 10 million newtons.
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    1. the question says it the speed is going 76% of vmax
       
      please fix the c part

 

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