Popeye throwing himself thru the air

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The discussion revolves around the physics of Popeye throwing himself into the air using a steel ball attached to a string. Key points include the relationship between forces, speed, and mass, which determine how high Popeye can throw himself. Climbing the string does not alter the speed of the center of mass of the system, and once launched, Popeye cannot control his trajectory. To accelerate, he could throw objects like a can of spinach for a boost, but the effectiveness of using a gyroscope for maneuvering is questioned. Overall, the conversation highlights the complexities of motion and force in this hypothetical scenario.
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There is a man attached to a relatively long string with a steel ball
on the other end. This man we will call "Popeye", is strong enough to
lift the ball and throw it up:

1. What's the relation between forces, speed, mass, to make the ball
drag Popeye up thru the air? There are only basic arguments in this
equation, no ellastic string, Popeye's body is not broken, etc...
maybe there is some air drag, if useful.

2. How could Popeye solve how much force he needs to throw his system X meters up?

Now that Popeye is flying, he climbs the string and takes the steel ball:

3. Did Popeye modify the speed of the ball by climbing the string? I
think climbing slower or faster would make different results, but not
sure.

4. Is there a way Popeye can control the direction of his flying
system? How could he do that?

5. Is it possible for Popeye to accelerate his system? How? Would it
help cutting the string?

I was thinking, what happens if Popeye changes the steel ball for a
Gyroscope? Would that help in any way to maneuver?
 
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A) The mass of the ball will have to be very large compared to the mass
of Popeye so that the center of mass of the two will essentially be that
of the ball. This is confirmed to be the case because Bluto has no trouble
lifting and swinging Popeye about.

B) Popeye will have to have superhuman strength to lauch a ball many times
his own weight and at high speed.

C) Climbing the string won't change the speed of the center of
mass of Popeye/ball.

D) He can't control it once he launches it.

E) He can't do anything to accelerate himself- unless he has a can of Spinach.
He can hurl the can and get a small boost. But since he's Popeye, he can
eat the spinach and use his pipe as a massive turboprop to achive immense
thrust.

F) Gyroscope? Yikes. Let Bluto try that one first.
 
Last edited:
lol, thanks!
 
Antiphon said:
A) The mass of the ball will have to be very large compared to the mass
of Popeye so that the center of mass of the two will essentially be that
of the ball. This is confirmed to be the case because Bluto has no trouble
lifting and swinging Popeye about.

B) Popeye will have to have superhuman strength to lauch a ball many times
his own weight and at high speed.

C) Climbing the string won't change the speed of the center of
mass of Popeye/ball.

D) He can't control it once he launches it.

E) He can't do anything to accelerate himself- unless he has a can of Spinach.
He can hurl the can and get a small boost. But since he's Popeye, he can
eat the spinach and use his pipe as a massive turboprop to achive immense
thrust.

F) Gyroscope? Yikes. Let Bluto try that one first.

a. The mass could be small, but the initial speed needed should be bigger.

b. yes it is true for super human ^^, but not for the mass as the force is big, if the mass is small the speed will be more and vice versa. the mass and speed relate to each other (as long as bigger then zero for both) and the value that matter is only the force (direction of throwing would also matter actually)

c. that's true

d. yes he can, by how an asronote could 'move' when lost in space. By throwing things (not attched to the system after throw) around. example by cutting the string and throw the ball.

e. the same as [d.] just make sure he throw at the correct direction

f. abstain
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
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