Solve Resistance Problem 27: Finding Resistance of A | Problem 28 Solution

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In summary, the resistance of A in Problem 27 is a variable that needs to be solved for and is not specified. To solve Problem 27, Ohm's Law can be used, which states that resistance is equal to voltage divided by current. The difference between Problem 27 and Problem 28 is that the former focuses on finding the resistance of A, while the latter provides a solution to the problem. No special tools or equipment are needed to solve these problems, but a calculator may be helpful. These same methods can also be applied to other resistance problems, as long as the necessary values for voltage and current are known.
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Problem 27.
Two resistors, A and B, are connected in series to
a 12 V battery. A voltmeter
connected across resistor A measures a potential
difference of 6.7 V. When the two resistors are connected in parallel
across the 12 V battery, the current in B is found to be 1.6 A.
Find the resistance of A.






On problem 28 how does it get solve? I'm stumped.
 
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  • #2
Here's a hint: when resistors are connected in parallel, the voltage measured across anyone resistor will equal the source voltage. In this case, 12V.
 
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To solve problem 27, we can use the formula for total resistance in a series circuit, which is Rtotal = R1 + R2. We know that the total voltage is 12 V and the potential difference across resistor A is 6.7 V. Using Ohm's Law (V = IR), we can find the current in resistor A, which is 6.7 V / R1. We can then substitute this value into the formula for total resistance, along with the given current in resistor B (1.6 A), to solve for the resistance of A.

As for problem 28, it is difficult to provide a solution without knowing the specific problem. However, some general steps to solve a resistance problem would be to first determine the type of circuit (series or parallel), then use the appropriate formula (series: Rtotal = R1 + R2, parallel: 1/Rtotal = 1/R1 + 1/R2) to find the total resistance. From there, you can use Ohm's Law (V = IR) to find the current in each resistor and solve for any missing values. If you are still stumped, it may be helpful to review the principles of series and parallel circuits and practice solving similar problems.
 

FAQ: Solve Resistance Problem 27: Finding Resistance of A | Problem 28 Solution

What is the resistance of A in Problem 27?

The resistance of A in Problem 27 is not specified, as it is a variable that needs to be solved for.

How do you solve Problem 27 for the resistance of A?

To solve Problem 27, you will need to use Ohm's Law, which states that resistance (R) is equal to the voltage (V) divided by the current (I). You will also need to know the values of V and I in order to solve for R.

What is the difference between Problem 27 and Problem 28?

Problem 27 is focused on finding the resistance of A, while Problem 28 is focused on providing a solution to the problem.

Do I need any special tools or equipment to solve these problems?

No, you do not need any special tools or equipment to solve these problems. A calculator may be helpful to perform the necessary calculations.

Can I use these same methods to solve other resistance problems?

Yes, the methods used to solve Problems 27 and 28 can be applied to other resistance problems as well. As long as you have the necessary values for voltage and current, you can use Ohm's Law to solve for resistance.

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