Calculating Minimum Deceleration and Meeting Heights in Kinematics

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Homework Help Overview

The discussion revolves around two kinematics problems: calculating the minimum deceleration required for a car to comply with a speed limit over a distance and determining the height at which two stones meet when thrown at different times with the same initial velocity.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • Participants discuss using kinematic equations to find the necessary deceleration and the meeting height of the stones. There are attempts to apply specific equations, but some express confusion about the process.

Discussion Status

Some participants have shared equations that could be relevant to solving the problems, while others indicate difficulty in understanding or applying these concepts. The urgency of the homework deadline is noted, suggesting a need for timely assistance.

Contextual Notes

Participants mention a tight deadline for completing the homework, which may affect the depth of exploration in the discussion.

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Homework Statement



(1) A speed trap is set up with two pressure activated strips placed across a highway, 116 meters apart. A car is speeding along at 29.6 meters per second, while the speed limit is only 19.4 meters per second. At the instant the car activates the first strip, the driver begins slowing down. What minimum deceleration (magnitude only) is needed so that the driver's average speed is within the limit by the time the car crosses the second strip?

(2)Suppose you throw a stone straight up with an initial velocity of 29.5 m/s and, 4.5 s later you throw a second stone straight up with the same initial velocity. The first stone going down will meet the second stone going up. At what height above the point of release do the two stones meet

Homework Equations



v(final) = v(initial) + at
x(final) = x(initial) + v(initial)*t + 1/2 at^2
x(final) - x(initial) = 1/2 [v(final) - v(initial)]*t
2a[x(final) - x(initial)] = v(final)^2 - v(initial)^2


The Attempt at a Solution


Couldn't get the right answer, tried 2 times
 
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You might begin with these two equations:

d = \frac{1}{2} a t2

where a and t are unknown, and

vavg = \frac{vfinal + vinitial}{2}

where vfinal is unknown but can be written in terms of vinitial, a and t.
 
^ i tried but lost somewhere...its too confusing for me
 
anybody to help on these problems...just 1 day left
 

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