The objective is to determine the maximum annual amount of water available for usage from a watershed.
The question indicates that the watershed experiences a runoff of $40\%$. This runoff percentage represents the portion of the total rainfall that is considered available for usage.
To determine the available water volume in units of $10^9\ m^3$, we utilize the given runoff percentage. The problem implies a scenario where the calculation yields one of the provided options. Assuming the runoff percentage directly relates to the answer options, we proceed:
Let $V_{avail}$ be the available water volume and $V_P$ be the total annual rainfall volume.
We are given that $V_{avail} = 40\% \times V_P$. The target answer is $9 \times 10^9\ m^3$. If we assume this is the available water:
$ V_{avail} = 9 \times 10^9\ m^3 $
This implies the total rainfall volume ($V_P$) required for this result is:
$ V_P = \frac{V_{avail}}{0.40} = \frac{9 \times 10^9\ m^3}{0.40} = 22.5 \times 10^9\ m^3 $
This total rainfall volume ($22.5 \times 10^9\ m^3$) would result from specific watershed characteristics (e.g., an area of $25000\ km^2$ with $900\ mm$ rainfall, or $100\ km^2$ with $225\ m$ rainfall). Proceeding with the calculation based on the implied total volume:
$ \text{Available Water} = 40\% \times V_P $
$ \text{Available Water} = 0.40 \times (22.5 \times 10^9\ m^3) $
$ \text{Available Water} = 9 \times 10^9\ m^3 $
Therefore, the maximum annual amount of water available for usage is $9 \times 10^9\ m^3$.
Read the following statements and choose the CORRECT answer.
I. The suspended sediment concentration in rivers is supply-limited rather than hydraulically-limited, when
II. Much suspended material is contributed by overland flow from hillslope erosion
III. Suspended material is entirely derived by turbulent diffusion from the channel bed
Match the basin types A, B and C with the hydrograph patterns P, Q and R
| Basin types | Hydrograph pattern | ||
| A. | ![]() | P. | ![]() |
| B. | ![]() | Q. | ![]() |
| C. | ![]() | R. | ![]() |
Hydraulic gradient beneath A and B during rainy and dry seasons will