Why V = IR Can't Be Used to Define p.d.

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In summary, V = IR is a formula used to define resistance, but it cannot be used to define potential difference (p.d.). This is because there are non-linear devices for which V = IR does not hold, and also because p.d. is affected by variables such as EMF and back EMF. PD is the amount of energy per unit charge used between two points in a circuit, while EMF is the amount of energy provided to unit charge between two points. Make sure to remember that PD is measured in joules per coulomb, while EMF is measured in volts.
  • #1
Kushal
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Homework Statement


V = IR is used to define resistance. why can't it be used to define p.d.?


The Attempt at a Solution



i suggested that sometimes the current can be zero, but there is a p.d. so the equation does not hold.

but my teacher says that the answer is more towards the concept of variables, independent and dependent. i can't understand how?

thanks
 
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  • #2
Can you please tell us what p.d is ? It is not obvious what you are referring to.
 
  • #3
errm p.d refers to the potential difference between two points.
 
  • #4
V=IR applies only to ohmic materials. There are a lot of devices (known as non-linear devices) for which V=IR doesn't hold ie. the potential difference across the device is not some unknown constant multiplied to the current through it. I don't get what your teacher is trying to say.
 
  • #5
PD is the amount of energy per unit charge used between two points in a circuit. compare this to EMF which is the amount of energy provided to unit charge between two points. PD is across a resistor or any component that uses energy - bulb, wire, motor.

Currrent is zero when there is no PD across a component, however there is emf. consider electric motor. EMF provides current. motor moves and generates back EMF which provides back current. sum of current in the wire is reduced, so accordingly(ohm's law), PD is reduced - but the EMF of motor is there along with back EMF as this is a motor that is turning and simultaneously generating electricity as well.

make sure you know PD is joules per coulomb taken by a component, EMF is joules per coulomb given to a component - both are VOLTS.
 
  • #6
thnks:)
 

1. Why can't V = IR be used to define p.d.?

While V = IR is a valid equation that describes the relationship between voltage, current, and resistance in a circuit, it cannot be used to define potential difference (p.d.). This is because potential difference is a measure of the difference in electric potential between two points in a circuit, while V = IR only describes the relationship between voltage and current at a single point in the circuit.

2. What is the difference between V = IR and p.d.?

V = IR is a mathematical equation that relates voltage, current, and resistance, while potential difference (p.d.) is a physical quantity that measures the difference in electric potential between two points in a circuit. V = IR is used to calculate the value of p.d. at a specific point in the circuit, but it cannot be used to define p.d. as a whole.

3. Can p.d. be measured using V = IR?

No, p.d. cannot be directly measured using V = IR. While V = IR can be used to calculate the value of p.d. at a specific point in a circuit, it cannot be used to measure the overall potential difference between two points in the circuit.

4. How is p.d. defined?

Potential difference (p.d.) is defined as the difference in electric potential between two points in a circuit. It is measured in volts (V) and is calculated by dividing the work done (in joules) by the charge (in coulombs) that moves between the two points: p.d. = work/charge.

5. What is the importance of understanding the difference between V = IR and p.d.?

It is important to understand the difference between V = IR and potential difference (p.d.) because these two terms are often used interchangeably, but they have distinct meanings and applications. Confusing the two can lead to incorrect calculations and misunderstandings in circuit analysis. Understanding the difference also allows for a deeper understanding of the fundamental principles of electricity and circuits.

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