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Basically this isn't possible. Whenever you have an irregular curve, you need some kind of integration technique to get the area, or an estimate of the area. This can be quite simple, at least in principle: just approximate the area by narrow rectangles, calculate the area of each rectangle, and add everything up.

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How do you calculate area under the hydrograph curve?

To calculate the area under a hydrograph curve, you can use numerical integration techniques, such as the trapezoidal rule. First, divide the hydrograph into segments, typically between time intervals where flow rates are measured. Then, for each segment, calculate the area as the average of the flow rates at the two endpoints multiplied by the time interval. Finally, sum the areas of all segments to obtain the total area under the curve, which represents the total volume of water passing a point over the specified time period.


On a hydrograph what does the area under the curve equal?

Total Volume of rainfall for that storm event


How do you calculate peak flow?

Use those speacial reading graphs You should have a hydrograph to look at. Look at the curve on this graph, the highest point on this curve is the peak flow. It cannot be calculated, just read off a graph. Peak Flow = Tidal Volume x 60 / I-time


How do you calculate the radius of a turn based on a path or curve without knowing the circumference or diameter?

You cannot.


How do you calculate slope of a curve?

If the curve is on the xy-plane, finding an expression for dy/dx will give you the slope of a curve at a point.


How can one calculate the pKa from a titration curve?

To calculate the pKa from a titration curve, identify the point on the curve where the concentration of the acid and its conjugate base are equal. This is the half-equivalence point. The pH at this point is equal to the pKa of the acid.


How to calculate the radius of curvature for a given curve?

To calculate the radius of curvature for a given curve, you can use the formula: ( R frac1 (dy/dx)23/2d2y/dx2 ), where ( dy/dx ) represents the slope of the curve and ( d2y/dx2 ) represents the second derivative of the curve. This formula helps determine how sharply the curve is bending at a specific point.


What is integrating?

Integrating is the mathematical process used for finding the area under a curve. In principle, this is accomplished by creating a number of rectangles within the area and summing their areas to get an approximation of the total area under the curve. Obviously, the accuracy of the approximation is related to how closely the rectangles fit to the curve. The more rectangles you have, the closer their summed areas matches the area under the curve. At the point where you have an infinite number of rectangles, their summed area exactly matches the area under the curve. Integration is a mathematical operation performed on the equation of the curve which results in value for the area if the endpoints of the curve are defined (a definite integral) or AA mathematical expression for the area into which endpoints can be plugged (an indefinite integral).


How do you calculate the elastic limit?

By using stress-strain curve.


How do you calculate the length of the curve using calculus?

Do a line integral.


How do you calculate the radius of curvature for the curve?

See the following link.


What letter will the letter j be if you erase the curve?

j without the curve would be i