DATA The electronics supply company where you work has two different resistors, R 1 and R 2 , in its inventory, and you must measure the values of their resistances. Unfortunately, stock is low, and all you have are R 1 , and R 2 in parallel and in series—and you can't separate these two resistor combinations. You separately connect each resistor network to a battery with emf 48.0 V and negligible internal resistance and measure the power P supplied by the battery in both cases. For the series combination. P = 48.0 W; for the parallel combination, P = 256 W. You are told that R 1 > R 2 . (a) Calculate R 1 and R 2 . (b) For the series combination, which resistor consumes more power, or do they consume the same power? Explain, (c) For the parallel combination, which resistor consumes more power, or do they consume the same power?
DATA The electronics supply company where you work has two different resistors, R 1 and R 2 , in its inventory, and you must measure the values of their resistances. Unfortunately, stock is low, and all you have are R 1 , and R 2 in parallel and in series—and you can't separate these two resistor combinations. You separately connect each resistor network to a battery with emf 48.0 V and negligible internal resistance and measure the power P supplied by the battery in both cases. For the series combination. P = 48.0 W; for the parallel combination, P = 256 W. You are told that R 1 > R 2 . (a) Calculate R 1 and R 2 . (b) For the series combination, which resistor consumes more power, or do they consume the same power? Explain, (c) For the parallel combination, which resistor consumes more power, or do they consume the same power?
DATA The electronics supply company where you work has two different resistors, R1 and R2, in its inventory, and you must measure the values of their resistances. Unfortunately, stock is low, and all you have are R1, and R2 in parallel and in series—and you can't separate these two resistor combinations. You separately connect each resistor network to a battery with emf 48.0 V and negligible internal resistance and measure the power P supplied by the battery in both cases. For the series combination. P = 48.0 W; for the parallel combination, P = 256 W. You are told that R1 > R2. (a) Calculate R1 and R2. (b) For the series combination, which resistor consumes more power, or do they consume the same power? Explain, (c) For the parallel combination, which resistor consumes more power, or do they consume the same power?
A student connects two resistors with unknown resistance values in series, and notes that the equivalent resistance RS = 725 Ω. She then connects the same two resistors in parallel, and measures the equivalent resistance to be RP = 135 Ω.
What are the resistances (in Ω) of the smallest and largest resistor?
the emf source, E=3.2 V, of the circuit shown in the figure has negligible internal resistance. the resistors have resistances R1=3 ohm and R2=4.2 ohm. the capacitor has a capacitance C= 4.5uF.
A) determine the time constant t , in units of microseconds for charging the capacitor.
B) what is the charge Q on the capacitor in units of microcoulomb?
The electronics supply has tow different resistors: R1 and R2. In ist inventory and you must the values of their resistance. Stock is low, and all you have are R1 and R2 in parallel and series. Can´t separate the tow resistors combination. You separately connect each resistor network yo a battery emf 48V and negligible internal resistance and measure the power P supplied by the battery in both cases. For the series combination, P = 48W. for the parallel combination, P= 256W. You are told that R1>R2.
a) Calculate R1 and R2.
b) For the series combination, wich resistor consumes more power?
c) For the parallel, wich resistor consumes more power?
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How To Solve Any Resistors In Series and Parallel Combination Circuit Problems in Physics; Author: The Organic Chemistry Tutor;https://www.youtube.com/watch?v=eFlJy0cPbsY;License: Standard YouTube License, CC-BY