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(11%) Problem 4: In the simple AC circuit shown on the right, the impedance is $Z = 450 \Omega$ and the current is $I = I_{max}sin(\omega t)$, where $I_{max} = 6.5 \text{ A}$. Randomized Variables $Z = 450 \Omega$ $I_{max} = 6.5 \text{ A}$ 25% Part (a) Express the maximum voltage $\Delta V_{max}$ in terms of $I_{max}$ and Z. 25% Part (b) Calculate the numerical value of $\Delta V_{max}$ in volts. 25% Part (c) Calculate the numerical value of the rms current, $I_{rms}$, in amps. 25% Part (d) Calculate the numerical value of the rms voltage, $\Delta V_{rms}$ in volts. $\Delta V_{rms} = $

          (11%) Problem 4: In the simple AC circuit shown on the right, the impedance is $Z = 450 \Omega$ and the current is $I = I_{max}sin(\omega t)$, where $I_{max} = 6.5 \text{ A}$.
Randomized Variables
$Z = 450 \Omega$
$I_{max} = 6.5 \text{ A}$
25% Part (a) Express the maximum voltage $\Delta V_{max}$ in terms of $I_{max}$ and Z.
25% Part (b) Calculate the numerical value of $\Delta V_{max}$ in volts.
25% Part (c) Calculate the numerical value of the rms current, $I_{rms}$, in amps.
25% Part (d) Calculate the numerical value of the rms voltage, $\Delta V_{rms}$ in volts.
$\Delta V_{rms} = $

$(11%) Problem 4: In the simple AC circuit shown on the right, the impedance is $Z = 450 \Omega$ and the current is $I = I{max}sin(\omega t)$, where $I{max} = 6.5 \text{ A}$. Randomized Variables Z = 450 Ω Imax = 6.5 A 25% Part (a) Express the maximum voltage $\Delta V{max}$ in terms of $I{max}$ and Z. 25% Part (b) Calculate the numerical value of $\Delta V{max}$ in volts. 25% Part (c) Calculate the numerical value of the rms current, $I{rms}$, in amps. 25% Part (d) Calculate the numerical value of the rms voltage, $\Delta V{rms}$ in volts. Δ Vrms =$

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