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Your answer is partially correct. Try again. Determine v(t) for the circuit of figure when $v_s(t) = 32.8cos30t$ V v(t) = \boxed{74.1}cos(30t + \boxed{52.75}^\circ) V (Express your answer as $v(t) = V_mcos(\omega t + \theta)$ where $V_m > 0$ and $-180^\circ < \theta < 180^\circ$.)

          Your answer is partially correct. Try again.
Determine v(t) for the circuit of figure when $v_s(t) = 32.8cos30t$ V
v(t) = \boxed{74.1}cos(30t + \boxed{52.75}^\circ) V
(Express your answer as $v(t) = V_mcos(\omega t + \theta)$ where $V_m > 0$ and $-180^\circ < \theta < 180^\circ$.)

Your answer is partially correct. Try again.
Determine v(t) for the circuit of figure when vs(t) = 32.8cos30t V
v(t) = 74.1cos(30t + 52.75^∘) V
(Express your answer as v(t) = Vmcos(ω t + θ) where Vm > 0 and -180^∘ < θ < 180^∘.)

Added by Mark B.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Nicholas Mogoi

Step 1

The impedance of an inductor is given by ZL = jωL, where j is the imaginary unit and ω is the angular frequency. The impedance of a resistor is given by ZR = R, and the impedance of a capacitor is given by ZC = 1/(jωC). In this circuit, we have a resistor with Show more…

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Your answer is partially correct. Try again. Determine v(t) for the circuit of figure when vst = 32.8cos(30t)V 28Î© 0.1H 0.3H 0.2H v(t) 74 cos(30t+ 52.75) Express your answer as v(t) = Vmcos(wt+Î¸) where Vm > 0 and -180Â° < Î¸ < 180Â°.