Assertion: inductor's inductance | /r/HasProperty | equal
Facets:
value: to all digits
type: OTHER
value: in value
type: OTHER
value: to the reciprocal
type: OTHER
value: in series connected inductors
type: OTHER
Source sentences:
text: In series connected inductors, the total inductance is equal to the amount of the separate inductances
text: Any alteration to a circuit which increases the flux (total magnetic field) through the circuit produced by a given current increases the inductance, because inductance is also equal to the ratio of magnetic flux to current
text: Inductors follow the same law, in that the total inductance of non-coupled inductors in series is equal to the sum of their individual inductances:
text: Inductors follow the same law, in that the total inductance of non-coupled inductors in parallel is equal to the reciprocal of the sum of the reciprocals of their individual inductances:
text: The inductance in microhenry (μH) is equal to the first two digits multiplied by ten to the power of the third digit: C = AB·10 C .
text: The inductance in μH is equal to all digits linked together with a decimal point on the location of the R in this case.
text: In the previous series inductors tutorial, we saw that the total inductance, L T of the circuit was equal to the sum of all the individual inductors added together.
text: If the two inductances are equal and the magnetic coupling is perfect such as in a toroidal circuit, then the equivalent inductance of the two inductors in parallel is L as L T = L 1 = L 2 = M.
text: This time, if the two inductances are equal in value and the magnetic coupling is perfect between them, the equivalent inductance and also the self-induced emf across the inductors will be zero as the two inductors cancel each other out.