Distance traveled by a rock dropped off of a cliff....

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SUMMARY

A rock dropped from a cliff falls the first half of the distance to the ground in 2.0 seconds. To determine the time taken to fall the second half, one must apply the equations of kinematic motion under constant acceleration due to gravity. The correct approach involves using the formula for distance traveled under constant acceleration, rather than attempting to manipulate time directly. The solution requires a clear understanding of the kinematic equations and the principles of free fall.

PREREQUISITES
  • Kinematic equations of motion
  • Understanding of constant acceleration due to gravity
  • Basic algebra for solving equations
  • Concept of free fall
NEXT STEPS
  • Study the kinematic equations for uniformly accelerated motion
  • Learn how to calculate time of flight for free-falling objects
  • Explore the concept of gravitational acceleration (9.81 m/s²)
  • Practice problems involving free fall and distance calculations
USEFUL FOR

Students in physics, educators teaching kinematics, and anyone interested in understanding the principles of motion under gravity.

Carol-Anne
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Homework Statement


a rock is dropped off a cliff and falls the first half of the distance to the ground in 2.0 seconds.

Homework Equations


How long will it take to fall the second half?

The Attempt at a Solution


i thought if i took the square root of two and then subtracted that from 1/2t that would be the answer but apparently not
 
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Welcome to the PF.

Please write out the equations of kinematic motion in a constant acceleration force field (gravity). That will help you to start to show your Attempt at the Solution. Thanks.:smile:
 
Carol-Anne said:

The Attempt at a Solution


i thought if i took the square root of two and then subtracted that from 1/2t that would be the answer but apparently not
What was your reasoning here?
 

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