Assertion: inductor's current | /r/HasProperty | equal
Facets:
value: in magnitude
type: OTHER
value: at time
type: TEMPORAL
value: to zero
type: OTHER
value: to the sum of the current
type: OTHER
value: to i
type: OTHER
value: to 0
type: OTHER
Source sentences:
text: Since the derivative of a constant is equal to 0, if the current is a direct current (DC), the current across the inductor will be equal to 0.
text: The total current I flowing into the positive terminal of the circuit is equal to the sum of the current flowing through the inductor and the current flowing through the capacitor:
text: The current at steady state is equal to I 0
text: The current across an inductor is equal to the integral of the voltage across the inductor multiplied by the inverse of the inductance plus whatever initial current there was flowing across the inductor.
text: When the current is equal to zero, ( i = 0 ) at time t = 0 the above expression, which is also a first order differential equation, can be rewritten to give the value of the current at any instant of time as:
text: Also, since the voltages are the same in magnitude, the ripple currents from the two inductors will be equal in magnitude.