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A simple DC circuit consists of a battery and a resistor wired together. If another resistor is placed in parallel to the original resistor, what is true about the current in the new configuration?
A. The current going through each resistor is the same.
B. The current leaving the battery is greater than the current that flows before the new resistor is inserted.
C. The current going through the original resistor decreases after the new resistor is inserted.
D. The current leaving the battery is unchanged.
Kaplan says that B is correct but couldn't both B and C correct? Perhaps C is only true in some situations?
This was kaplan's explanation: The fastest way to the correct answer is to remember that when resistors are placed in parallel, the equivalent resistance of the pair is less than either one of the original resistances. The reason why parallel setups are used in electrical circuits doesnt have anything to do with resistance parallel wiring is used to apply the same voltage to multiple instruments. Answer choice (B) is correctif the total resistance goes down, then the total current must increase.
You can see that choice (A) is a trapthe voltage across each resistor is the same, not the current. The current will depend on the strength of each resistor. The current that travels through the original resistor remains unchanged when another resistor is added in parallel. So choice (C) is incorrect. Since the original resistor has the same potential across it, the current through it must be the same. Finally, choice (D) is wrong since the equivalent resistance of the circuit changes, Ohms Law guarantees that the total current will change as well.
A. The current going through each resistor is the same.
B. The current leaving the battery is greater than the current that flows before the new resistor is inserted.
C. The current going through the original resistor decreases after the new resistor is inserted.
D. The current leaving the battery is unchanged.
Kaplan says that B is correct but couldn't both B and C correct? Perhaps C is only true in some situations?
This was kaplan's explanation: The fastest way to the correct answer is to remember that when resistors are placed in parallel, the equivalent resistance of the pair is less than either one of the original resistances. The reason why parallel setups are used in electrical circuits doesnt have anything to do with resistance parallel wiring is used to apply the same voltage to multiple instruments. Answer choice (B) is correctif the total resistance goes down, then the total current must increase.
You can see that choice (A) is a trapthe voltage across each resistor is the same, not the current. The current will depend on the strength of each resistor. The current that travels through the original resistor remains unchanged when another resistor is added in parallel. So choice (C) is incorrect. Since the original resistor has the same potential across it, the current through it must be the same. Finally, choice (D) is wrong since the equivalent resistance of the circuit changes, Ohms Law guarantees that the total current will change as well.