This solution explains how to calculate the hydraulic conductivity ($K$) of a confined aquifer using the given transmissivity ($T$) and thickness ($b$).
The relationship between transmissivity ($T$), hydraulic conductivity ($K$), and aquifer thickness ($b$) for a confined aquifer is:
$ T = K \times b $
Given values:
To find the hydraulic conductivity ($K$), rearrange the formula:
$ K = \frac{T}{b} $
Now, substitute the given values into the formula:
$ K = \frac{0.75 \text{ m}^2/\text{day}}{10 \text{ m}} $
Performing the calculation:
$ K = 0.075 \text{ m/day} $
Therefore, the hydraulic conductivity of the confined sandy aquifer is $0.075$ m/day.
If $d$ is the depth of an aquifer through which water is flowing, then the relationship between permeability $K$ and transmissibility (also known as transmissivity) $T$ is given by ________.