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(C) To find the equivalent resistance between points $A$ and $D$,we analyze the circuit structure. The circuit consists of a ladder-like network. $1$.

Vedclass · Accepted Answer

$30$

Vedclass · Answer

(C) To find the equivalent resistance between points $A$ and $D$,we analyze the circuit structure. The circuit consists of a ladder-like network. $1$. The resistors connected to terminals $B$ and $C$ are open-circuited relative to the path between $A$ and $D$. $2$. Specifically,the $10 \ \Omega$ resistor connected to $B$ is in series with nothing,and the $10 \ \Omega$ resistor connected to $C$ is in series with nothing. $3$. Simplifying the network: The path from $A$ to $D$ involves the first $10 \ \Omega$ resistor,then a parallel combination of the middle vertical $10 \ \Omega$ resistor and the rest of the network. $4$. By calculating the series and parallel combinations step-by-step,the equivalent resistance between $A$ and $D$ is found to be $30 \ \Omega$.

What will be the equivalent resistance between the two points $A$ and $D$ in the given circuit (in $\Omega$)? (All resistors are $10 \ \Omega$ each.)

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