The repeat period ($T$) of a flood event is the average time interval, in years, between occurrences of floods of equal or greater magnitude. It is inversely related to the probability ($P$) of such an event occurring in any given year.
The relationship is defined as:
$T = \frac{1}{P}$In this problem, the probability ($P$) that water flow will equal or exceed the high flood level this year is given as $0.01$.
Substitute the given probability into the formula:
$T = \frac{1}{0.01}$ $T = 100$Therefore, the repeat period of floods that equal or exceed this level is 100 years.
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