Exam 16: Rl Circuits

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In a series resistor/inductor circuit:

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In a series RL circuit, if resistance increases, impedance will:

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What is the Impedance of the circuit in Figure , expressed in rectangular form?

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   -Given the circuit in Figure 16-3, what is the total circuit current? -Given the circuit in Figure 16-3, what is the total circuit current?

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   -Given the circuit in Figure 16-6, what is the impedance phase angle? -Given the circuit in Figure 16-6, what is the impedance phase angle?

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  -In the circuit in Figure 16-1, increasing the frequency will cause an increase in circuit impedance. -In the circuit in Figure 16-1, increasing the frequency will cause an increase in circuit impedance.

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  -In the circuit in Figure 16-1, The current lags the voltage. -In the circuit in Figure 16-1, The current lags the voltage.

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If XL = 100 ohms and R = 100 ohms in a series RL circuit, then impedance will be:

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Switching power supplies:

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In a series RL circuit, the resultant voltage vector represents the total applied voltage.

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   -What is the total circuit impedance in Figure ? -What is the total circuit impedance in Figure ?

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The total opposition that a series or parallel RL circuit offers to current flow is called .

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  Figure 16-8 -The inverse of inductive reactance is: Figure 16-8 -The inverse of inductive reactance is:

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   -In the circuit in Figure 16-2, assume that XL = R. The phase angle is 45°. -In the circuit in Figure 16-2, assume that XL = R. The phase angle is 45°.

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   -In the circuit in Figure 16-2, increasing the frequency will cause an increase in circuit impedence. -In the circuit in Figure 16-2, increasing the frequency will cause an increase in circuit impedence.

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   -Given the circuit in Figure 16-6, does the total current lead or lag the total voltage? -Given the circuit in Figure 16-6, does the total current lead or lag the total voltage?

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   -Given the circuit in Figure , what is the total circuit impedance? -Given the circuit in Figure , what is the total circuit impedance?

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   -Given the circuit in Figure 16-5, what is the current through the resistor? -Given the circuit in Figure 16-5, what is the current through the resistor?

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For parallel ac circuits containing resistance and inductive reactance, total current can only be found using right-triangle methods.

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   -Given the circuit in Figure 16-6, what is the current through the inductor? -Given the circuit in Figure 16-6, what is the current through the inductor?

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