- M T Cp X T Dx Using The Extended Trapezoidal Rule We Can Approximate Integral For Each Time T As Follows M T Zn 1 (39.5 KiB) Viewed 45 times
M(t) = Cp(x, t)dx Using the extended trapezoidal rule, we can approximate integral for each time t as follows: M(t) = zn
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M(t) = Cp(x, t)dx Using the extended trapezoidal rule, we can approximate integral for each time t as follows: M(t) = zn
M(t) = Cp(x, t)dx Using the extended trapezoidal rule, we can approximate integral for each time t as follows: M(t) = zn[Cp(xı,t) + 2(Cp(xz,t) + Cp(x3,t) + . . . + Cp(xn,t)) + Cp(Xn+1,t)] Cp(x,t) = x b = 10-5m a=0 1) State the results with code and graph from MATLAB when the value of time from Os until 300s. A
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