A capacitor is connected across an oscillating emf. The peak current through the capacitor is $2A\hspace{0.17em}.$What is the peak current if:

a. The capacitance $C$is doubled?

b. The peak emf $E0$is doubled?

c. The frequency $v$is doubled?

We are given that A resistor is connected across an oscillating emf. The peak current through the Resistor is$2A$.

We need to find that what is the peak current if Resistance$C$is doubled.

In this we have to find what is the value of max current in circuit while changing the value of

$C,v,E0$

It is based on RLC circuit

We know that ,

The maximum current of RLC circuit is

$I=\frac{E0}{R}$

Now we see that I is directly Proportional to $E0$and inversely proportional to $R$

So ,

If $C$is doubled then $I$will be same as present value so

$$\begin{gathered} I\hspace{0.17em}=I\hspace{0.17em} \\ I\hspace{0.17em}=2A \end{gathered}$$

Hence final answers is$2A$.

We are given that A resistor is connected across an oscillating emf. The peak current through the Resistor is $2A$.

We need to find that what is the peak current if resistance $E0$is doubled.

In this q we have to find what is the value of max current in circuit while changing the value of

$C,v,E0$

It is based on RLC circuit

We know that ,

The maximum current of RLC circuit is

$I=\frac{E0}{R}$

Now we see that I is directly Proportional to $E0$ and inversely proportional to $R$

So ,

If $E0$is doubled then $I$will be double of present value so

$$\begin{gathered} I\hspace{0.17em}=2I\hspace{0.17em} \\ I\hspace{0.17em}=4A \end{gathered}$$

Hence final answers is$4A$

We are given that A resistor is connected across an oscillating emf. The peak current through the Resistor is $2A$.

We need to find that what is the peak current if resistance $R$is doubled.

In this q we have to find what is the value of max current in circuit while changing the value of

$C,v,E0$

It is based on RLC circuit

We know that ,

The maximum current of RLC circuit is

$I=E0/R$

Now we see that I is directly Proportional to $E0$and inversely proportional to $R$

So ,

If $v$is doubled then $I$will be same as present value so

$$\begin{gathered} I\hspace{0.17em}=I\hspace{0.17em} \\ I\hspace{0.17em}=2A \end{gathered}$$

Hence final answers is$2A$