Electro-magnetic pulser efficiency

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To achieve 1 joule of kinetic energy in the described system, more than 1 joule of electrical energy is required due to inefficiencies, primarily from resistance heating. The theoretical maximum efficiency of the electro-magnetic pulser is contingent on the specific resistances in the circuit. Energy conservation principles dictate that any excess energy not converted to kinetic energy is lost as heat. Thus, the efficiency is not solely determined by magnetic factors but heavily influenced by circuit design and implementation. Understanding these resistances is crucial for accurately calculating energy requirements.
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Suppose there is an object with a permanent magnet attached to it that can slide on a linear track. The object is initially at rest and the permanent magnet alligns with the axis of an electro-magnet. If the electro-magnet is pulsed on momentarily with a current so that the object acquires a kinetic energy equal to 1 joule, typically how much electrical energy would be needed for the object to acquire this kinetic energy? I assume it would take more that 1 joule of electrical energy to impart 1 joule of kinetic energy to the object. But how much? What would be the theoritical maximum efficieny of the electro-magnetic pulser?
 
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Energy will be conserved. So where else would the energy go? Into resistance heating is the primary answer. So your question can't be answered without knowing the resistances.

In other words, your question has nothing to do with magnetics, but rather with circuit implementation.
 
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