DATA The voltage drop V ab across each of resistors A and B was measured as a function of the current I in the resistor. The results are shown in the table: (a) For each resistor, graph V ab as a function of I and graph the resistance R = V ab / I as a function of I . (b) Does resistor A obey Ohm’s law? Explain, (c) Does resistor B obey Ohm’s law? Explain, (d) What is the power dissipated in A if it is connected to a 4.00-V battery that has negligible internal resistance? (e) What is the power dissipated in B if it is connected to the battery?
DATA The voltage drop V ab across each of resistors A and B was measured as a function of the current I in the resistor. The results are shown in the table: (a) For each resistor, graph V ab as a function of I and graph the resistance R = V ab / I as a function of I . (b) Does resistor A obey Ohm’s law? Explain, (c) Does resistor B obey Ohm’s law? Explain, (d) What is the power dissipated in A if it is connected to a 4.00-V battery that has negligible internal resistance? (e) What is the power dissipated in B if it is connected to the battery?
DATA The voltage drop Vab across each of resistors A and B was measured as a function of the current I in the resistor. The results are shown in the table:
(a) For each resistor, graph Vab as a function of I and graph the resistance R = Vab/I as a function of I. (b) Does resistor A obey Ohm’s law? Explain, (c) Does resistor B obey Ohm’s law? Explain, (d) What is the power dissipated in A if it is connected to a 4.00-V battery that has negligible internal resistance? (e) What is the power dissipated in B if it is connected to the battery?
The voltage drop Vab across each of resistors A and B was measured as a function of the current I in the resistor. The results are shown in the table:
(a) For each resistor, graph Vab as a function of I and graph the resistance R = Vab/I as a function of I.
(b) Does resistor A obey Ohm’s law? Explain.
(c) Does resistor B obey Ohm’s law? Explain.
(d) What is the power dissipated in A if it is connected to a 4.00 V battery that has negligible internal resistance?
(e) What is the power dissipated in B if it is connected to the battery?
Ohm’s law states that the voltage drop V across an ideal resistor is linearly proportional to the current I flowing through the resister as in V = IR, where R is the resistance. However, real resistors may not always obey Ohm’s law. Suppose that you performed some very precise experiments to measure the voltage drop and corresponding current for a resistor. The following results suggest a curvilinear relationship rather than the straight line represented by Ohm’s law:
I
-1.5
-0.5
-0.25
0.25
0.5
1.5
V
-982
-166.6
-54
54
166.6
982
Table 2
To quantify this relationship, a curve must be fit to the data. Because of measurement error, regression would typically be the preferred method of curve fitting for analysing such experimental data. However, the smoothness of the relationship, as well as the precision of the experimental methods, suggests that interpolation might be appropriate. By using all the set of values given in table 2, apply Newton Divided…
The circuit in the diagram consists of a battery with EMF E, a resistor with resistance R, an ammeter, and a voltmeter. The voltmeter and the ammeter (labeled V and A, respectively) can be considered ideal; that is, their resistances are infinity and zero, respectively. The current in the resistor is III, and the voltage across it is V. The internal resistance of the battery rintrintr_int is not zero.
Part A: What is the ammeter reading I? Express your answer in terms of E, R, and rint.
Part B: What is the voltmeter reading V? Express your answer in terms of E, R, and rint.
Part C: What is the power PR dissipated in the resistor? Express your answer in terms of I and V.
Part D: Again, what is the power PR dissipated in the resistor? This time, express your answer in terms of one or more of the following variables: I, rint, and R.
Part E: For the third time, what is the power PR dissipated in the resistor? Express your answer in terms of one or more of the following variables: E, rint,…
Chapter 25 Solutions
University Physics with Modern Physics Plus Mastering Physics with eText -- Access Card Package (14th Edition)
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, physics and related others by exploring similar questions and additional content below.
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