Solving Projectile Motion and Vectors Problems

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Homework Help Overview

The discussion revolves around solving projectile motion problems involving a bullet and a baseball, focusing on the effects of gravity and relative velocity in determining the necessary aim and speed for catching the ball.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • Participants explore the need to aim above a target due to gravitational effects and question how to incorporate this into equations. They also discuss the concept of relative velocity in the context of a player running to catch a thrown baseball.

Discussion Status

Participants are actively questioning the assumptions behind the projectile motion scenarios. Some express confusion about the role of gravity in horizontal launches, while others are attempting to clarify their understanding of relative velocity. There is no explicit consensus on the correct approach or interpretation of the problems.

Contextual Notes

Participants note that the problems involve specific initial velocities, angles, and distances, which may influence their reasoning and calculations. There is a recognition of potential misunderstandings regarding the application of projectile motion principles.

Gebs-
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Homework Statement



A. If a bullet that leaves the muzzle of a gun at 281 m/s is to hit a target 77.0 m away at the level of the muzzle, the gun must be aimed at a point above the target. How far above the target is this point?

B. The coach throws a baseball to a player with an initial velocity of 27.0 m/s at an angle of 38.0° with the horizontal. At the moment the ball is thrown, the player is 73.10 m from the coach. At what velocity must the player run to catch the ball at the same height that the ball was released? Your result should be negative if the player is running towards the coach and positive if he is running away.

Homework Equations



A. d = v/t

B. R = (V0^2 * sin(2 * theta)) / g
t = 2v0y / g

The Attempt at a Solution



A. I'm really not too sure what to do with this one after I find the time. The only thing I could think of what be to relate the acceleration to that time, but I didn't come out with the right answer.

B. I'm pretty sure I have the right answer on this one, but the computer thinks otherwise. I found the range of the ball given the above equation, and then found the time after finding the velocity of v0y. From here, I subtracted the 73.10 from my range, and then divided that number by the time I got for the average velocity.

Keep in mind these were evidently wrong, but here were my numbers:

R = 72.1781
t = 3.3924
Velocity of the player = -0.272m/sAny help would be greatly appreciated.
 
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A.Why should the gun be aimed above the target if the target does not move at all>>>?

B.USE CONCEPT OF RELATIVE VELOCITY.

try doing both the ques using the above concepts and if you are still not able to do it..

then i shall do it for ya..
 
A. It needs to be aimed above the object due to gravity, of course, I'm just not sure how to incorporate it into an equation with the other givens.

B. Even using relative velocity I don't see how the answer could be different from the one I got. Maybe I just don't fully understand the concept of relative velocity, though, as we haven't really covered it all that much.

Thanks for the help.
 
my frnd..it should be not be aimed above..

how can you say that?

If the bullet is not fired at an angle ..then where does ''g" come into play?

THE ONLY CONSIDERATION HERE IS IF AT ALL..THAT ..DOES THE BULLET FALL SHORT OF TARGET OR NOT...

THINK IT THIS WAY^^^
 
It's not fired along the ground. If you read the question it says it hits the object 77m away at the exact level that the muzzle was fired. Therefore, gravity will be acting on it in context of the problem.
 
COME ON BUDDY...

understand the ques better...
 
So, you're saying gravity doesn't play a part in a horizontal launch assuming there is a height that the object is launched at? I'm pretty sure it does.

Although, I did try putting in that it did not need to be aimed above, but the answer was wrong.
 

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