3. Derive the operational Green-Ampt equation,+K satF(t)-F(tp) _ \Vƒ\(0−0;) F(tp)+|wf|(-0₁)F(t)+|vf|(0-0₁)K satt =andfrom the following two equations,f(t)=-Ksat 1+Koal (1+1 M ₁ | (0-0₁)F(t)- f(t) =IndF (t)dt=tststwV swhere to represents the time of ponding, t represents the total time specified, and-In (a.x+b))2the effective tension at the wetting front. The meanings of the rest of symbols are thesame as those defined in class. (Hint: Begin by inverting both sides of the equation, thenx. dx X bseparate variables and integrate. Also, Sa.x+b aa+tpis

Answered: Image /qna-images/answer/120bed1a-f4e7-47a5-b224-c70dc476d630.jpg

3. Derive the operational Green-Ampt equation, t = and F(t)-F(tp)|yf|(þ−0; ) [F(tp)+|yf|(−0₁) + . In F(t)+|yf|(-0; ) K sat from the following two equations, - f(t)= K sat f(t)=-Ksat 1+ |(0-0₁) Kama [1410 / 1 (0-01)]. F(t) dF (t) dt P a 1stst +tp where to represents the time of ponding, t, represents the total time specified, and y is the effective tension at the wetting front. The meanings of the rest of symbols are the same as those defined in class. (Hint: Begin by inverting both sides of the equation, then x. dx x b separate variables and integrate. Also, ſ ax+b · In (a.x+b))

3. Derive the operational Green-Ampt equation, t = and F(t)-F(tp)|yf|(þ−0; ) [F(tp)+|yf|(−0₁) + . In F(t)+|yf|(-0; ) K sat from the following two equations, - f(t)= K sat f(t)=-Ksat 1+ |(0-0₁) Kama [1410 / 1 (0-01)]. F(t) dF (t) dt P a 1stst +tp where to represents the time of ponding, t, represents the total time specified, and y is the effective tension at the wetting front. The meanings of the rest of symbols are the same as those defined in class. (Hint: Begin by inverting both sides of the equation, then x. dx x b separate variables and integrate. Also, ſ ax+b · In (a.x+b))

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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