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Diffstat (limited to '409/CH22/EX22.5')
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1 files changed, 29 insertions, 0 deletions
diff --git a/409/CH22/EX22.5/Example22_5.sce b/409/CH22/EX22.5/Example22_5.sce new file mode 100755 index 000000000..7d686fce5 --- /dev/null +++ b/409/CH22/EX22.5/Example22_5.sce @@ -0,0 +1,29 @@ +clear ; +clc; +// Example 22.5 +printf('Example 22.5\n\n'); +//page no. 670 +// Solution + +// Take pipe between initial and final level of water +// Given +h_in = -20 ;// Depth of water below ground-[ft] +h_out = 5 ;// Height of water level above ground-[ft] +h = h_out - h_in ;// Total height to which water is pumped-[ft] +V = 0.50 ;// Volume flow rate of water - [cubic feet/s] +ef = 100; // Efficiency of pump - [%] +g = 32.2; // Acceleration due to gravity -[ft/square second] +gc = 32.2 ;//[(ft*lbm)/(second square*lbf)] + +M = V * 62.4 ;// mass flow rate - [lbm/s] +PE_in = 0 ;// Treating initial water level to be reference level +PE_out = (M*g*h*1.055)/(gc*778.2) ;// PE of discharged water -[lbm*(square feet/square second)] + +// Assumptions to simplify Equation 22.8 are: +//1. Change in KE = 0. +//2. Q = 0 -By given assumption +//3. Let us assume that temperature of water is same in well and when it is discharged, therefore del_H = 0 +// Reduced equation is W = del_PE, using this: +W = PE_out - PE_in ;//Work done on system = power delivered by pump, (since we are using mass flow rate and pump efficiency is 100 % , so W = Power) -[kW] + +printf('The electric power required by the pump is %.2f kW. \n', W);
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