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andrew11 [14]
3 years ago
11

Two protons moving with same speed in same direction repel each other but what about two protons moving with different speed in

the same direction?
Physics
2 answers:
frez [133]3 years ago
6 0

Explanation:

Particles with similar charges (both positive or both negative) will always repel each other, regardless of their speed or direction.

Thepotemich [5.8K]3 years ago
4 0

Answer:In the case of two proton beams the protons repel one another because they have the same sign of electrical charge. There is also an attractive magnetic force between the protons, but in the proton frame of reference this force must be zero! Clearly then the attractive magnetic force that reduces the net force between protons in the two beams as seen in our frame of reference is relativistic. In particular the apparent magnetic forces or fields are relativistic modifications of the electrical forces or fields. As such modifications, they cannot be stronger than the electrical forces and fields that produce them. This follows from the fact that switching frames of reference can reduce forces, but it can’t turn what is attractive in one frame into a repulsive force in another frame.

In the case of wires the net charges in two wires are zero everywhere along the wires. That makes the net electrical forces between the wires very nearly zero. Yet the relativistic magnetic forces and fields will be of the same sort as in the case of two beams of charges of a single sign. This is true even in the frame of reference of what we think as the moving charges, that is, the electrons. In the frame of reference moving at the drift velocity of these current-carrying electrons, it is the protons or positively charged ions that are moving in the other direction. Consequently in any frame of reference for current-carrying wires in parallel, the net electrical force will be essentially zero, and there will be a net attractive magnetic force

Explanation:                                                                              

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It is desired to create a particle of mass 7920 MeV/c^2 in a head-on collision between a proton and an antiproton (each having a
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Answer:

v=0.9714c

Explanation:

The kinetic energy possessed by  particles will be  

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where,

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Also,

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\frac{m_pc^2}{\sqrt{1-\frac{v^2}{c^2}}}=\frac{1}{2}Mc^2

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substituting the values in the above equation, we get

1-\frac{v^2}{c^2}=[\frac{2\times 938.3 }{7920}]^2

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Answer:

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