Second Moment of DRH about Time Origin divided by Total Direct Runoff Formula

Fx Copy
LaTeX Copy
Second Moment of the DRH about the time origin divided by the total direct runoff. Check FAQs
MQ2=(n(n+1)K2)+(2nKMI1)+MI2
MQ2 - Second Moment of the DRH?n - Constant n?K - Constant K?MI1 - First Moment of the ERH?MI2 - Second Moment of the ERH?

Second Moment of DRH about Time Origin divided by Total Direct Runoff Example

With values
With units
Only example

Here is how the Second Moment of DRH about Time Origin divided by Total Direct Runoff equation looks like with Values.

Here is how the Second Moment of DRH about Time Origin divided by Total Direct Runoff equation looks like with Units.

Here is how the Second Moment of DRH about Time Origin divided by Total Direct Runoff equation looks like.

448Edit=(3Edit(3Edit+1)4Edit2)+(23Edit4Edit10Edit)+16Edit
You are here -
HomeIcon Home » Category Engineering » Category Civil » Category Engineering Hydrology » fx Second Moment of DRH about Time Origin divided by Total Direct Runoff

Second Moment of DRH about Time Origin divided by Total Direct Runoff Solution

Follow our step by step solution on how to calculate Second Moment of DRH about Time Origin divided by Total Direct Runoff?

FIRST Step Consider the formula
MQ2=(n(n+1)K2)+(2nKMI1)+MI2
Next Step Substitute values of Variables
MQ2=(3(3+1)42)+(23410)+16
Next Step Prepare to Evaluate
MQ2=(3(3+1)42)+(23410)+16
LAST Step Evaluate
MQ2=448

Second Moment of DRH about Time Origin divided by Total Direct Runoff Formula Elements

Variables
Second Moment of the DRH
Second Moment of the DRH about the time origin divided by the total direct runoff.
Symbol: MQ2
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Constant n
Constant n is for the catchment to be determined by the effective rainfall of the catchment.
Symbol: n
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Constant K
Constant K is for the catchment to be determined by flood hydrograph characteristics of the catchment.
Symbol: K
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
First Moment of the ERH
First Moment of the ERH about the time origin divided by the total effective rainfall.
Symbol: MI1
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Second Moment of the ERH
Second Moment of the ERH is about the time origin divided by the total excess rainfall.
Symbol: MI2
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.

Other formulas in Determination of n and S of Nash's Model category

​Go First Moment of DRH about Time Origin divided by Total Direct Runoff
MQ1=(nK)+MI1
​Go First Moment of ERH about Time Origin divided by Total Effective Rainfall
MI1=MQ1-(nK)
​Go Second Moment of ERH about Time Origin divided by Total Excess Rainfall
MI2=MQ2-(n(n+1)K2)-(2nKMI1)
​Go First Moment of ERH given Second Moment of DRH
MI1=MQ2-MI2-(n(n+1)K2)2nK

How to Evaluate Second Moment of DRH about Time Origin divided by Total Direct Runoff?

Second Moment of DRH about Time Origin divided by Total Direct Runoff evaluator uses Second Moment of the DRH = (Constant n*(Constant n+1)*Constant K^2)+(2*Constant n*Constant K*First Moment of the ERH)+Second Moment of the ERH to evaluate the Second Moment of the DRH, The Second Moment of DRH about Time Origin divided by Total Direct Runoff formula is defined as the moment of Direct Runoff Hydrograph corresponding to the moment of effective rainfall hyetograph. Second Moment of the DRH is denoted by MQ2 symbol.

How to evaluate Second Moment of DRH about Time Origin divided by Total Direct Runoff using this online evaluator? To use this online evaluator for Second Moment of DRH about Time Origin divided by Total Direct Runoff, enter Constant n (n), Constant K (K), First Moment of the ERH (MI1) & Second Moment of the ERH (MI2) and hit the calculate button.

FAQs on Second Moment of DRH about Time Origin divided by Total Direct Runoff

What is the formula to find Second Moment of DRH about Time Origin divided by Total Direct Runoff?
The formula of Second Moment of DRH about Time Origin divided by Total Direct Runoff is expressed as Second Moment of the DRH = (Constant n*(Constant n+1)*Constant K^2)+(2*Constant n*Constant K*First Moment of the ERH)+Second Moment of the ERH. Here is an example- 22.7452 = (3*(3+1)*4^2)+(2*3*4*10)+16.
How to calculate Second Moment of DRH about Time Origin divided by Total Direct Runoff?
With Constant n (n), Constant K (K), First Moment of the ERH (MI1) & Second Moment of the ERH (MI2) we can find Second Moment of DRH about Time Origin divided by Total Direct Runoff using the formula - Second Moment of the DRH = (Constant n*(Constant n+1)*Constant K^2)+(2*Constant n*Constant K*First Moment of the ERH)+Second Moment of the ERH.
Copied!