A sinusoidal voltage Δv = 35.0 sin(100t), where Δv is in volts and t is in seconds, is applied to a series RLC circuit with L = 180 mH, C = 99.0 µF, and R = 67.0 Ω. (a) What is the impedance (in Ω) of the circuit? (b)What is the maximum current (in A)? (c)Determine the numerical value for ? (in rad/s) in the equation i = Imax sin(?t − ?).rad/s

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Chapter1: Units, Trigonometry. And Vectors
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A sinusoidal voltage Δv = 35.0 sin(100t), where Δv is in volts and t is in seconds, is applied to a series RLC circuit with L = 180 mH, C = 99.0 µF, and R = 67.0 Ω.
(a) What is the impedance (in Ω) of the circuit?
 
(b)What is the maximum current (in A)?
 
(c)Determine the numerical value for ? (in rad/s) in the
equation i = Imax sin(?t − ?).rad/s
 
(d)Determine the numerical value for ? (in rad) in the equation i = Imax sin(?t − ?).
 rad
(e)
What If? For what value of the inductance (in H) in the circuit would the current lag the voltage by the same angle ? as that found in part (d)?
 H
(f)What would be the maximum current (in A) in the circuit in this case?
 
please fill the whole thing thank you.
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