Constant Acceleration: find time

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SUMMARY

The discussion focuses on calculating the time required for a car traveling at 78 km/h to stop after covering a distance of 99 meters. The relevant equation used is Δx = 1/2 (vi + vf) * t, where Δx represents the distance, vi is the initial velocity, vf is the final velocity (0 m/s when the car stops), and t is the time. Participants clarify that the distance (Δx) is already provided, emphasizing the need to apply the equation correctly to find the time.

PREREQUISITES
  • Understanding of kinematic equations
  • Knowledge of unit conversions (km/h to m/s)
  • Familiarity with basic algebra
  • Concept of constant acceleration
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  • Learn about kinematic equations in detail
  • Study unit conversion techniques for speed
  • Explore examples of constant acceleration problems
  • Practice solving real-world physics problems involving stopping distances
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Students studying physics, educators teaching kinematics, and anyone interested in applying mathematical concepts to real-world scenarios involving motion.

Akar
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Homework Statement


A man was driving a car at 78 km/h, he saw a deer at the distance of 101m, how much time is needed so that the car slows down after it drove 99m and stops.

Homework Equations


Δx = 1/2 (vi + vf) * t​

The Attempt at a Solution


I'm thinking about finding the Δx
 
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Akar said:
I'm thinking about finding the Δx
not sure I understand. Are you saying you do not know how to determine Δx? It is given.
 
Akar said:

Homework Statement


A man was driving a car at 78 km/h, he saw a deer at the distance of 101m, how much time is needed so that the car slows down after it drove 99m and stops.

Homework Equations


Δx = 1/2 (vi + vf) * t​

The Attempt at a Solution


I'm thinking about finding the Δx
Aren't you given the Δx? How far did the car drive until it stopped?

Edit: Oops! @haruspex got there before me!
 

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