George (who has poor eyesight and has forgotten his glasses) is driving his car down a straight roadway at 21.7 m/s when he suddenly notices a brick wall erected in the middle of the road 87.2 m away from where he is now. After a 1.10s reaction time, he slams on the brakes, slowing his car down with a constant acceleration of magnitude 4.90 m/s². Calculate George's total stopping distance (to be more precise: calculate what would be George's total stopping distance if the wall were not there). Does he stop in time or does he hit the wall?

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Chapter1: Units, Trigonometry. And Vectors
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George (who has poor eyesight and has forgotten his glasses) is driving his car down a straight roadway at 21.7 m / s when he suddenly notices a brick wall erected in the middle of the road 87.2 m away from where he is now.  After a 1.10 s reaction time, he slams on the brakes, slowing his car down with a constant acceleration of magnitude 4.90 m / s ^2.

Calculate George's total stopping distance (to be more precise: calculate what would be George's total stopping distance if the wall were not there).  Does he stop in time or does he hit the wall?

George (who has poor eyesight and has forgotten his glasses) is driving his car down a straight
roadway at 21.7 m/s when he suddenly notices a brick wall erected in the middle of the road
87.2 m away from where he is now. After a 1.10s reaction time, he slams on the brakes, slowing his
car down with a constant acceleration of magnitude 4.90 m/s².
Calculate George's total stopping distance (to be more precise: calculate what would be George's
total stopping distance if the wall were not there). Does he stop in time or does he hit the wall?
Transcribed Image Text:George (who has poor eyesight and has forgotten his glasses) is driving his car down a straight roadway at 21.7 m/s when he suddenly notices a brick wall erected in the middle of the road 87.2 m away from where he is now. After a 1.10s reaction time, he slams on the brakes, slowing his car down with a constant acceleration of magnitude 4.90 m/s². Calculate George's total stopping distance (to be more precise: calculate what would be George's total stopping distance if the wall were not there). Does he stop in time or does he hit the wall?
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