Free Fall Problem: Calculating Projectile Motion from a Cliff Edge

In summary, the conversation is discussing a problem involving a pellet gun being fired downward from a cliff and striking the ground with a speed of 30 m/s. The question is then posed about how far the pellet would have gone if fired straight upward. The conversation touches on the use of equations and energy conservation to solve the problem.
  • #1
shawonna23
146
0
Help! Free Fall Problem

A pellet gun is fired straight downward from the edge of a cliff that is 13 m above the ground. The pellet strikes the ground with a speed of 30 m/s. How far above the cliff edge would the pellet have gone had the pellet been fired straight upward?
 
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  • #2
What have you done so far?
 
  • #3
I started using the equation :

y=-1/2 gt^2-30t+0
 
  • #4
are you assuming that 30 m/s is not the pellets terminal velocity?
 
  • #5
Have you learned about energy conservation yet? If so then you can use it to find what the "muzzle velocity" is. Basically it says that [itex]\frac{1}{2}mv^2_{final} - mg \times 30 = \frac{1}{2}mv^2_{initial}[/itex], i.e. potential + kinetic energy is constant.
 
  • #6
yes, I'm assuming that 30m/s is not the pellets terminal velocity
 
  • #7
shawonna23 said:
I started using the equation :

y=-1/2 gt^2-30t+0

Hmmm, that's not the right equation - did you understand the remarks Tide made about energy conservation?
 

1. What is a "Help Free Fall Problem"?

A "Help Free Fall Problem" is a physics problem that involves calculating the motion of an object that is falling freely under the influence of gravity. This type of problem typically involves finding the position, velocity, and acceleration of the object at different times during its fall.

2. How do you solve a "Help Free Fall Problem"?

To solve a "Help Free Fall Problem", you need to use the equations of motion for free fall, which include the position equation (x = x0 + v0t + 1/2at2), the velocity equation (v = v0 + at), and the acceleration equation (a = g = 9.8 m/s2). You also need to know the initial position and velocity of the object, as well as the time at which you want to find its position, velocity, or acceleration.

3. What are some common mistakes when solving a "Help Free Fall Problem"?

Some common mistakes when solving a "Help Free Fall Problem" include not using the correct units for time (usually seconds) and not taking into account the direction of motion (positive or negative). It is also important to pay attention to the signs in the equations, as they can change depending on the direction of motion.

4. How does air resistance affect a "Help Free Fall Problem"?

Air resistance can affect a "Help Free Fall Problem" by slowing down the object's fall and decreasing its acceleration. This is because air resistance creates a force that acts in the opposite direction of the object's motion, which can counteract the force of gravity. In some cases, air resistance may also cause the object to reach a terminal velocity, where its acceleration becomes zero and it falls at a constant speed.

5. Can you solve a "Help Free Fall Problem" without knowing the initial velocity?

Yes, you can still solve a "Help Free Fall Problem" without knowing the initial velocity by using the position equation and setting the initial velocity to zero. This is known as a "starting from rest" problem and is often used in introductory physics courses. However, having the initial velocity can provide more information and make it easier to solve the problem.

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