The unit of Peltier coefficient is
JC-1
The Peltier coefficient, often denoted by $\Pi$, is a fundamental property in thermoelectricity. It relates the heat absorbed or emitted at a junction between two different conductors to the electric current passing through that junction.
There are two common ways to define the Peltier coefficient, leading to its unit:
Method 1: Heat flow rate per unit current
The heat flow rate $\frac{dQ}{dt}$ at a junction is proportional to the current $I$ flowing through it. The constant of proportionality is the Peltier coefficient $\Pi$:
$\frac{dQ}{dt} = \Pi I$
From this relationship, the Peltier coefficient can be expressed as:
$\Pi = \frac{dQ/dt}{I}$
Now let's determine the unit using this formula:
So, the unit of $\Pi$ is $\frac{\text{J/s}}{\text{A}} = \frac{\text{J}}{\text{s} \cdot \text{A}}$.
While correct, this unit is not one of the options provided. Let's consider the alternative definition.
Method 2: Heat per unit charge
Alternatively, the Peltier coefficient can be defined as the amount of heat $Q$ absorbed or emitted when a unit amount of charge $q$ passes through the junction:
$Q = \Pi q$
From this relationship, the Peltier coefficient can be expressed as:
$\Pi = \frac{Q}{q}$
Now let's determine the unit using this formula:
So, the unit of $\Pi$ is $\frac{\text{J}}{\text{C}}$, which is also written as $\text{JC}^{-1}$.
This unit, JC⁻¹, represents Joules per Coulomb. Let's compare this with the given options:
Therefore, the correct unit for the Peltier coefficient is JC⁻¹.
Microwave power measuring devices which generate a voltage on the absorption of microwave power are called
What happens when heat is applied to the joined ends of wires of thermocouple?
What happened when a heat is applied to the joined ends of the wires of a thermocouple
_______ converts change in temperatures of its metallic junction to electrical voltage.
The operation of a Thermocouple is based on