Calculate Speed of Proton in Electric Field

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To calculate the speed of a proton in an electric field, start by determining the force using the electric field strength and the proton's charge. This force can then be used to find the proton's acceleration by applying Newton's second law (F=ma). With the acceleration known, use the kinematic equation to find the time it takes for the proton to travel 1.0 mm. Finally, add the initial speed of the proton to the product of acceleration and time to find the final speed. Providing detailed calculations can help identify any mistakes made during the process.
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Speed of a proton?

i just don't know where to start with this? do i have to go back to basic physics??

i tried using the charge of the single proton to find the force of the electric field, and then with that force find an acceleration maybe? I am way confused


A uniform electric field has a magnitude of 2.8 103 N/C. In a vacuum, a proton begins with a speed of 2.1 104 m/s and moves in the direction of this field. Find the speed of the proton after it has moved a distance of 1.0 mm.



your help would be greatly appreciated!
 
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kpangrace said:
i just don't know where to start with this? do i have to go back to basic physics??

i tried using the charge of the single proton to find the force of the electric field, and then with that force find an acceleration maybe? I am way confused


A uniform electric field has a magnitude of 2.8 103 N/C. In a vacuum, a proton begins with a speed of 2.1 104 m/s and moves in the direction of this field. Find the speed of the proton after it has moved a distance of 1.0 mm.



your help would be greatly appreciated!

What you say sounds good to me! You know the strength of the field and you know the charge of the proton. Their product is the force on the proton and, since F= ma, that force divided by the mass of the proton is the acceleration. Now use d= (1/2)at2+ vt= 1 mm to determine the time it takes the proton to move 1 mm. Once you know that, the final speed is at+ 2.1 x104.
 
hmmm i went through and did everything you said and i got 3.881 e10... which seemed way off and it was...

there was something i obviously did wrong, what was it?

and thank you for your help
 
kpangrace said:
there was something i obviously did wrong, what was it?

Maybe you put a decimal point in the wrong place in line 5? Maybe you multiplied instead of divided in line 7? It's kind of difficult for people here to tell you what you did wrong if you don't show us what you actually did, numbers and all.
 
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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