An AC voltage source with angular frequency $w=152ra\frac{d}{s}$ and root$-$mean$-$square voltage $lo{n}_{rms}=115$ V drives a series RLC circuit with a resistor of resistance $R=25\mathrm{.}0,$ and inductor of inductance $L=255mH,$ and a capacitor of capacitance $C=350mF.$

Use three $(3)$ significant figures for all numerical values and don't forget the units.

a$)$ What is the peak voltage $lon($amplitude or peak value$)$ of the $AC$ source $(15$pts$)$

b$)$ What is the value of capacitive reactance $x_C?(15$pts$)$

c$)$ What is the value of the inductive reactance $x_L?(15$pts$)$

d$)$ What is the impedance $Z$ of this circuit? $(15$pts$)$

e$)$ What is the $I_{rms}($RMS current$)$ flowing in the circuit? $(15$pts$)$

f$)$ Draw the phasors for this circuit. Clearly label the amplitudes$/$peak values of the current and voltages I,$V_R,V_L,$ and $V_C.(25$pts$)$ Use a scale and a ruler

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