To find the cell constant of the conductivity cell, we need to use the relation between conductivity (\( \kappa \)), cell constant (\( G^* \)), and resistance (\( R \)). The formula is given by:
\[ \kappa = G^* \cdot \frac{1}{R} \]
Where:
We are given:
We can rearrange the formula to solve for the cell constant:
\[ G^* = \kappa \cdot R \]
Substitute the given values into the equation:
\[ G^* = 0.146 \times 10^{-3} \, S \,cm^{-1} \times 1500 \, \Omega \]
Perform the calculations:
\[ G^* = 0.146 \times 10^{-3} \times 1500 = 0.219 \, cm^{-1} \]
Thus, the cell constant of the conductivity cell is 0.219 cm-1.
Hence, the correct answer is 0.219.

A wire of resistance $ R $ is bent into a triangular pyramid as shown in the figure, with each segment having the same length. The resistance between points $ A $ and $ B $ is $ \frac{R}{n} $. The value of $ n $ is:

Match the following:
In the following, \( [x] \) denotes the greatest integer less than or equal to \( x \). 
Choose the correct answer from the options given below:
For x < 0:
f(x) = ex + ax
For x ≥ 0:
f(x) = b(x - 1)2
Resistance is the measure of opposition applied by any object to the flow of electric current. A resistor is an electronic constituent that is used in the circuit with the purpose of offering that specific amount of resistance.
R=V/I
In this case,
v = Voltage across its ends
I = Current flowing through it
All materials resist current flow to some degree. They fall into one of two broad categories:
Resistance measurements are normally taken to indicate the condition of a component or a circuit.