Resistance and Radii Relationship

In summary, the resistance of wire A is four times the resistance of wire B. Based on the information given, the ratio of the radii of the wires is 1:1 since they have the same cross-sectional area. Any additional information or details would be irrelevant for solving this problem.
  • #1
anshuman3105
9
0
The resistance of wire A is four times the resistance of wire B. Calculate the ratio of the radii of the wires
 
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  • #2
anshuman3105 said:
The resistance of wire A is four times the resistance of wire B. Calculate the ratio of the radii of the wires
Hello anshuman3105. Welcome to PF !

What have you tried?

Where are you stuck?

You need to show some effort towards obtaining a solution -- according to the rules of this Forum.


By the way, you n would need more information to solve this problem.

Please state the problem word for word as it was given to you.

Then give an attempt at a solution.
 
  • #3
I just don't know... :(
Please help.
 
  • #4
anshuman3105 said:
I just don't know... :(
Please help.

Please state the problem word for word as it was given to you.

Are the wires the same length?

Are they made of the same material?
 
  • #5
the wires have the same material and same cross-sectional area
 
  • #6
anshuman3105 said:
...same cross-sectional area

Are you sure about this?
 
  • #7
Yaaa...sure..!
 
  • #8
anshuman3105 said:
Yaaa...sure..!

If they have the same cross-sectional area then they have the same radii and the ratio is fixed at 1:1. Any other information or details would be irrelevant. It therefore seems likely that you have either misinterpreted the question or are not providing the true problem statement for reasons we can only guess at.
 

FAQ: Resistance and Radii Relationship

What is the resistance and radii relationship?

The resistance and radii relationship refers to the inverse relationship between the resistance of a material and its radius. This means that as the radius of a material increases, its resistance decreases and vice versa.

How does this relationship apply to electricity?

In electricity, this relationship is known as Ohm's Law, which states that the resistance of a material is directly proportional to its length and inversely proportional to its cross-sectional area (which is related to the radius). This means that as the radius of a conductor increases, the resistance decreases, allowing more current to flow through the material.

What factors can affect the resistance and radii relationship?

The resistance and radii relationship is primarily affected by the material's properties, such as its composition and temperature. Additionally, the length of the material and the type of current flowing through it can also impact this relationship.

How is this relationship useful in practical applications?

The resistance and radii relationship is essential in designing and optimizing electrical circuits. By understanding this relationship, scientists and engineers can choose the right materials and sizes for conductors to achieve the desired level of resistance and current flow.

What are some real-world examples of the resistance and radii relationship?

There are many examples of this relationship in everyday life, such as the wires in a home's electrical system, the cables used in electronics, and even the arteries in our bodies. In all of these examples, the larger the radius of the material, the lower the resistance and the more efficient the flow of electricity or blood.

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