Integration provides a means to compute how much mass enters or leaves a reactor over a specific time period, as in M = * Qc;dt Where t, and t2 are the initial and final times respectively. If the flow rate Q is constant and Q = 4 m³ /min. Evaluate the equation for the data t¡ min 10 10 35 20 30 35 40 45 50 55 52 40 37 32 34 mg/m³ By a) Trapezoidal rule with the maximum possible n. b) Simpson's rule with the maximum possible n.
Integration provides a means to compute how much mass enters or leaves a reactor over a specific time period, as in M = * Qc;dt Where t, and t2 are the initial and final times respectively. If the flow rate Q is constant and Q = 4 m³ /min. Evaluate the equation for the data t¡ min 10 10 35 20 30 35 40 45 50 55 52 40 37 32 34 mg/m³ By a) Trapezoidal rule with the maximum possible n. b) Simpson's rule with the maximum possible n.
MATLAB: An Introduction with Applications
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Author:Amos Gilat
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
Transcribed Image Text:Integration provides a means to compute how much mass enters or leaves a
reactor over a specific time period, as in
M = f Qc;dt
%3D
Where t, and t2 are the initial and final times respectively.
If the flow rate Q is constant and Q = 4 m³ /min. Evaluate the equation for the
data
t; min
10
10
20
30
35
40
45
50
Ci
35
55
52
40
37
32
34
mg/m³
By
a) Trapezoidal rule with the maximum possible n.
b) Simpson's rule with the maximum possible n.
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