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Edit Elect Work: easy document editing

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Derive the equation: electrical work done is equal to the product of voltage, current and time. Originally Answered: How has the equation been derived, work=voltage×current×time? The electric potential at a point is defined as the work done is bringing a unit positive charge from infinity to that point.
Electrical work is the work done on a charged particle by an electric field.
Force = Energy applied to an object(Measured in Newtons). Work = Force X Distance, or the amount of heat transferred (Measured in Joules or calories). Power = Work/Time (Measured in Watts)
Electric Current Formula and Unit If a charge Q flows through the cross-section of a conductor in time t, the current I then I=Q/t. The S. I unit of charge is coulomb and measurement of electric current happens in units of coulomb per second which is 'ampere'.
The electric field is by definition the force per unit charge, so that multiplying the field times the plate separation gives the work per unit charge, which is by definition the change in voltage.
Explanation: Electric potential is the amount of work done in bringing the unit positive charge from the reference point to the particular point. But the charge is moved in such a way that it does not produce any acceleration. Therefore, electric potential is the work required to move a charge.
Yes, the field does positive work when a charge moves in either direction along a field line. E. Yes, the field does negative work when a positive charge moves in the direction of the field, and positive work when this positive charge is moved in a direction opposing the field.
No work is done in moving 2 micro C charge between equipotential points.
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