To find the reading of the ammeter \(A\) in the steady state, we need to consider the behavior of circuits involving inductors or capacitors in DC steady state.
In steady-state DC circuits, inductors behave as short circuits because they resist changes in current. Therefore, if there is any inductor in the circuit, it can be ignored in terms of resistance as it will not affect the current flow through the ammeter at this state.
Let's analyze the given circuit assuming there is an inductor in series with a resistor and the ammeter across a DC voltage source:
To further illustrate this concept:
| Component | Behavior in Steady State |
|---|---|
| Inductor | Acts as a short circuit |
| Ammeter | Reads the current through its branch |
Therefore, since in steady state the ammeter is bypassed by the short-circuited inductor, the reading on the ammeter is \(0\) A.
An infinitely long straight wire carrying current $I$ is bent in a planar shape as shown in the diagram. The radius of the circular part is $r$. The magnetic field at the centre $O$ of the circular loop is :

The heat generated in 1 minute between points A and B in the given circuit, when a battery of 9 V with internal resistance of 1 \(\Omega\) is connected across these points is ______ J. 