Confusion on Potential Changes in Electric Fields

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When an electron slows down in an electric field, its potential energy is considered to increase, as more energy is required to accelerate it further. Conversely, when a proton slows down while moving into an electric field, the potential energy is thought to increase as well, leading to confusion about the signs in voltage calculations. The formula ΔKE=qΔV is primarily used to quantify kinetic energy changes, not to determine potential energy directly. In a constant electric field, if a particle speeds up, its potential decreases, while slowing down indicates an increase in potential energy. This discussion highlights the complexities of understanding electric potential in relation to particle motion.
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If a electron slows down while moving due to an electric field we would say the potential decreases. If a proton slows down while moving into an electric field does potential increase? I am confused because:

\Delta KE=q\Delta V=\frac{m(v^2_f-v^2_i)}{2}

but I would get opposite signs for the voltage in those cases that I thought I was supposed to.
 
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This formula is more quantifying the KE, so i wouldn't use it to figure out your answer. Consider what potential is, its the potential to do something. If an electron is traveling at a high velocity you need to put more energy into it to make it go faster (if that energy is a magnetic field or whatever). If the electron was going slower it would take less effort to make it go faster so Id say when the electron slows down the electrons potential increases. Someone correct me if I am wrong because i probably am, lol... Hope this helps
 
Now I am thinking that maybe we just use the magnitude of the charge. If the electric field is constant, then if the particle speeds up its potential decreases since the energy went into speeding it up. If the particle slows down then it seems like the potential energy increases so then the electric potential increases. However in the book i was reading it said the potential for an electron that's speed slowed down in a constant electric field decreased and ussually it is me that is wrong and not the book
 
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