The power transferred by the motor is equal to the product between the current and the voltage:

However, the power used by the winch system is less than this value. In fact, the work done is equal to the weight of the load times the distance through which it has been lifted:

And the power used by the system is the work done divided by the time taken:

Therefore, the efficiency of the system is given by the ratio between the useful power and the power in input:
