Question

Step \( 1 \quad \frac{\text { TV }}{\pi \text { in } h r}=m L \) per \( h r \) Step \( 2 \frac{D F}{\text { Time in min }} \times \mathrm{V} \) per \( \mathrm{hr}= \) drops per \( \mathrm{min} \) or \

Answer 1

The question involves using an exponential decay formula from Physics to calculate the decline in electrical current over time, resulting in a current of 3.68 A after 2.50 ms, which is applicable to College-level studies.

Step-by-step explanation:

The explanation provided in the question pertains to the calculation of electrical current in a circuit over time, which is a concept from Physics. The decay of the current can be found using the equation I = I0e-t/τ, where I is the current at time t, I0 is the initial current, e is the base of the natural logarithm, and τ is the time constant. Since the time is twice the characteristic time (τ), the current declines in discrete steps to 0.368 of the initial value after the first 2.50 ms, yielding a current of 3.68 A.