Answer:
The magnetic flux through the coil is

Step-by-step explanation:
Given that,
Number of turns = 560
Inductance = 8.9 mH
Current = 7.0 mA
We need to calculate the magnetic flux
Using formula for magnetic flux


Where, L = inductance
I = current
N = number of turns
Put the value into formula


Hence, The magnetic flux through the coil is
