Need Help Projectile Motion - Hitting Target with toy gun

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Homework Help Overview

The discussion revolves around a projectile motion lab where the objective is to hit a target on the ground using a toy gun. The original poster seeks to determine the initial velocity required to hit the target by adjusting the angle or vertical displacement, while air resistance is ignored.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • The original poster attempts to calculate the initial velocity and the necessary angle or vertical displacement to hit the target, mentioning a specific equation related to projectile motion. Some participants question the completeness of the original poster's work and seek clarification on the calculations performed.

Discussion Status

Participants are engaged in clarifying the steps taken by the original poster, with some providing feedback on the calculations and questioning the assumptions made regarding the time and vertical displacement. There is an exploration of the relationship between the chosen angle and the observed results.

Contextual Notes

There is a specific distance from the target assigned by the teacher, and the original poster is working under the constraint of ignoring air resistance. The original poster expresses uncertainty about the accuracy of the initial velocity and its impact on hitting the target.

BobGStop
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Hey, I need help with a lab I'm doing in class. The goal is to hit a target on the ground by shooting a bullet from a toy gun. Our distance from the target will be assigned to us by our teacher and I need to calculate the initial velocity of the gun and then hit the target by only changing the angle or the vertical displacement. How would I go about getting the initial velocity easily and calculating the angle or vertical displacement need to hit the target. Also what would be the best angle to use. Air resistance is ignored for this entire question. Thanks.

Relevant Equations


d = v1t + 0.5at^2

My Attempt

  1. Get initial velocity and calculate horizontal and vertical speeds with an angle of 45
  2. Get time for horizontal component
  3. Use time in vertical component for vertical displacement
 
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Hi, BobGStop, and welcome to PF!

Your "attempt" doesn't actually show any work. It lists the steps you would take to solve the problem, but doesn't actually describe any work you've done at accomplishing those steps. What work have you done?
 
  1. Got initial velocity of 7.57 m/s - I shot the gun horizontally and did displacement over time
  2. Used velocity to do 7.57cos45 and 7.57sin45 to get horizontal and vertical velocity of 5.35
  3. I set the horizontal displacement to 3 and sloved for a time of 0.42
  4. Used the the time to solve for a vertical displacement of 1.002

When I tried to get my target using a angle of 45 and height of 1 m I overshot it by half a meter. I believe it's because my initial velocity is wrong but I am not sure.
 
Edit - sorry wrote the wrong time and vertical displacement
  1. Got initial velocity of 7.57 m/s - I shot the gun horizontally and did displacement over time
  2. Used velocity to do 7.57cos45 and 7.57sin45 to get horizontal and vertical velocity of 5.35
  3. I set the horizontal displacement to 3 and sloved for a time of 0.56
  4. Used the the time to solve for a vertical displacement of 1.45
When I tried to get my target using a angle of 45 and height of 1 m I overshot it by half a meter. I believe it's because my initial velocity is wrong but I am not sure.
 
BobGStop said:
I set the horizontal displacement to 3

I assume this is because your teacher told you to use that distance from the target?

BobGStop said:
I set the horizontal displacement to 3 and sloved for a time of 0.56

What does this time represent? Is it the time you are really interested in?

BobGStop said:
Used the the time to solve for a vertical displacement of 1.45

Can you give some more detail about this step?

BobGStop said:
When I tried to get my target using a angle of 45 and height of 1 m I overshot it by half a meter.

How does this compare with what the relevant equations would predict for an angle of 45 degrees and a vertical displacement of 1 meter?
 

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