Given: \[ \tau = mB \] \[ K_{\theta} = \frac{IA \cdot NB}{I \cdot \theta} = \frac{A \cdot N \cdot B}{K} \quad \text{(1)} \] \[ \left( \frac{\theta}{\theta_1} \right) = \frac{I_1}{I_2} = \frac{A \cdot N \cdot B}{K} \quad \text{(2)} \] \[ \Rightarrow \lambda = a \cdot N \quad \text{(3)} \] \[ V_{\theta} = I \cdot R = \text{Current Sensitivity} \quad \text{(4)} \] \[ \text{Voltage sensitivity} \propto \text{Current sensitivity} \]
Correct Answer: (A)
The formulae involve relationships for current and voltage sensitivities. Equation (1) gives the relationship between the magnetic field \( B \) and the area of the coil \( A \). From Equation (2), we can deduce that voltage sensitivity is directly proportional to current sensitivity. This shows a clear relation where \( R \) remains constant.
Conductor wire ABCDE with each arm 10 cm in length is placed in magnetic field of $\frac{1}{\sqrt{2}}$ Tesla, perpendicular to its plane. When conductor is pulled towards right with constant velocity of $10 \mathrm{~cm} / \mathrm{s}$, induced emf between points A and E is _______ mV.}
Consider the following molecules:
The order of rate of hydrolysis is: