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(II) Can cars "stop on a dime"? Calculate the acceleration of a 1400-kg car if it can stop from 35 km/h on a dime (diameter $=$ 1.7 cm). How many $g$'s is this? What is the force felt by the 68-kg occupant of the car?
a. $-2800 \mathrm{m} / \mathrm{s}^{2}$b. $280 g^{\prime} s$c. $1.9 \times 10^{5} \mathrm{N}$
02:16
Averell H.
Physics 101 Mechanics
Chapter 4
DYNAMICS: NEWTON'S LAWS OF MOTION
Section 4
Newton's Second Law of Motion
Newton's Laws of Motion
Applying Newton's Laws
Mga K.
July 23, 2020
how did you get 1.9x10^5?
Michael C.
September 23, 2020
The video has an error for part c. You wrote the car's mass, not the person's mass. It should be 68kg*-2779.
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Alright, can car stop on a dime? Obviously the answer is no, um, we're gonna have a 14,000 kg car That's traveling at 35 km per hour to stop on a dime. Which distance is 1.7 cm? How many GS is this? Well, I'm going to convert this into meters, so there's 1000 m in a kilometer And then there's a 3600 seconds in an hour hour hour. Okay, so that's going to be meters per second. Now, this also, I'm going to rewrite it as meters. Okay, B squared equals V initial squared plus two A time's D. So, uh, the final velocity is going to be zero. So the initial squared is two A D. And so A is going to be V zero squared over too deep. So let's see here, I'm going to write V equals and then I'm going to put in what I know about V 35 times 1000 Divided by 3600. So that would be 9.72 m/s. So V whoops. The acceleration is V squared over two D. Whoops. Yeah, Over to D. So that would be that. Now we want to know how many Gs that is. That would be A over 9.81. That would be 280 jesus. Okay, what's the force will force is mass times acceleration? So the mass would be a 68 kg occupant and the acceleration would just be a so that would be 189 kill. Oh, Newton's of force. Thank you for watching.
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