During an auto accident, the vehicle's air bags deploy and slow down the passengers more gently than if they had hit the windshield or steering wheel. According to safety standards, the bags produce a maximum acceleration of 60g, but lasting for only 30 ms (or less). Part A How far does a person travel in coming to a complete stop in 30 ms at a constant acceleration of 60g? Express your answer in meters. IVE ΑΣΦ 3 d= Submit Previous Answers Request Answer Provide Feedback ? X Incorrect; Try Again; 4 attempts remaining m Next >

During an auto accident, the vehicle's air bags deploy and slow down the passengers more gently than if they had hit the windshield or steering wheel. According to safety standards, the bags produce a maximum acceleration of 60g, but lasting for only 30 ms (or less). Part A How far does a person travel in coming to a complete stop in 30 ms at a constant acceleration of 60g? Express your answer in meters. IVE ΑΣΦ 3 d= Submit Previous Answers Request Answer Provide Feedback ? X Incorrect; Try Again; 4 attempts remaining m Next >

Name: This one is giving me trouble During an auto accident, the vehicle's a
Uploaded: 2024-03-05T11:56:34.000Z
Channel: Bartleby
Description: This one is giving me trouble During an auto accident, the vehicle's air bags deploy andslow down the passengers more gently than if they had hitthe windshield or steering wheel. According to safetystandards, the bags produce a maximum acceleration o

Principles of Physics: A Calculus-Based Text

5th Edition

ISBN:9781133104261

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter2: Motion In One Dimension

Section: Chapter Questions

Problem 41P: Colonel John P. Stapp, USAF, participated in studying whether a jet pilot could survive emergency...

See similar textbooks

Similar questions

An object’s position is given by x = bt + ct3 , x in meters, t in seconds, b = 1.50 m/s and c = 0.640 m/s3 . To study the limiting process leading to the instantaneous velocity, calculate the object’s average velocity over time intervals from (a) 1.00 s to 3.00 s, (b) 1.50 s to 2.50 s, and (c) 1.95 s to 2.05 s. (d) Find the instantaneous velocity as a function of time by differentiating, and compare its value at 2.00 s with your average velocities.
The equation of motion of a particle is s=t3−12t, where ss is in meters and tt is in seconds. Assume t≥0. (a) Find the velocity and acceleration as functions of t. (b) Find the acceleration after 6 s. (c) Find the acceleration when the velocity is 0.
A train is traveling down a straight track at 32 m/s when the engineer applies the brakes, resulting in an acceleration of −1.0 m/s2 as long as the train is in motion. How far does the train move during a 64-s time interval starting at the instant the brakes are applied in meters?
(a) Can (he equations of kinematics (Eqs. 2.13-2.17) be used in a situation in which the acceleration varies in time? (b) Can they be used when the acceleration is zero?
Colonel John P. Stapp, USAF, participated in studying whether a jet pilot could survive emergency ejection. On March 19, 1954, he rode a rocket-propelled sled that moved down a track at a speed of 632 mi/h. He and the sled were safely brought to rest in 1.40 s (Fig. P2.41). Determine (a) the negative acceleration he experienced and (b) the distance he traveled during this negative acceleration.
(a) Can the equations in Table 2.4 be used in a situation where the acceleration varies with time? (b) Can they be used when the acceleration is zero? Table 2.4 Equations for Motion in a Straight Line Under Constant Acceleration Equation Information Given by Equation v = v0 + at velocity as a function of time x = v0t + 12at2 Displacement as a function of time v2 = v02 + 2ax Velocity as a function if displacement Note: Motion is along the x -axis. At t = 0, the velocity of the particle is v
A commuter train travels between two downtown stations. Because the stations are only 1.00 km apart, the train never reaches its maximum possible cruising speed. During rush hour the engineer minimizes the time interval t between two stations by accelerating at a rate a1 = 0.100 m/s2 for a time interval t1 and then immediately braking with acceleration a2 = 0.500 m/s2 for a time interval t2. Find the minimum time interval of travel t and the time interval t1.
An object is travelling in 1-dimension (i.e. along the x- axis) with a velocity described by the equation: v(t)=v0+1/6st^3 , where s and v0 are constants. The object’s position, and acceleration at time t = 0 are given by d0, and a0 respectively. In terms of the variables given, what is the average acceleration of the object over the interval from 0 to 2 seconds.
A sports car moving at constant velocity travels 120 m in 5.0 s. If it then brakes and comes to a stop in 3.7 s, what is the magnitude of its acceleration (assumed constant) in m/s², and in g' s(g = 9.8m / (s ^ 2)) ?
If the acceleration (a) of an automobile is given by: a = Ct^2 + Dt^3, where (t) is the time. The units of (D) is:
On a two-lane road, car A is travelling with a speed of 72 km/h. Two cars B and C approach car A in opposite directions with a speed of 108 km/h each. At a certain instant, when the distance AB is equal to AC, both being 2 km, B decides to overtake A before C does. What minimum acceleration of car B is required to avoid an accident ?
A runner is moving with a speed of 2.68[m/s]. How long will it take the runner to complete a 5.0[km] race? Express your answer in seconds. Ignore the time it takes to reach this speed, and assume the runner is always at this speed.