How to control an angle of a catapult

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To achieve maximum distance with a catapult, the optimal launch angle is typically 45 degrees, assuming no air resistance. However, while 45 degrees maximizes range for a given initial velocity, it may not yield the highest initial velocity. Understanding the equations of projectile motion can help in determining the best angle for specific conditions. Initial velocity also plays a crucial role in maximizing distance. Overall, both angle and velocity must be considered for effective catapult design.
7elwa
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hi everyone.. this is my first post
:smile:
im investigating a catapult
i would like to know how to control an angle of a catapult to get maximum distance ?


thanks ..
 
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I don't know if I'm answering this right:
1) Max distance can be achieved by setting the angle to 45 degrees (assuming no air friction on the projectile)

2) What do you mean a striking power?
 
kcirick said:
I don't know if I'm answering this right:
1) Max distance can be achieved by setting the angle to 45 degrees (assuming no air friction on the projectile)
45 degrees will give you the maximum range for a given initial velocity, but 45 degrees might not give the maximum initial velocity, so 45 degrees is not automatically going to give maximum range.
 
7elwa said:
hi everyone.. this is my first post
:smile:
im investigating a catapult
i would like to know how to control an angle of a catapult to get maximum distance ?

thanks ..

You may want to write down the equations of displacement for projectile motion, and try to express the angle of catapultation out of them somehow. See where it will get you. Also, you must assume the value of initial velocity.
 
thanx all for your replies ..
..
:smile: they were helpful..
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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