You are given the system of ODES for the two solvent flowing the inter-connected tanks S{ = 3S1 – 252 and S, = 453 – 7S1, along with initial values S1 (0) = 2 and S2(0) = 1. Apply one step of Euler's method, the approximate solution of the system of ODES at t = 0.1 is given by: 1. S;(0.1) = 2.34, S2(0.1) = -1. %3D 2. S1(0.1) = 6, S2(0.1) = -9. 3. S1(0.1) = 2.4, S2(0.1) = 0. 4. None of the above.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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You are given the system of ODES for the two solvent flowing the inter-connected tanks S{ =
3S1 – 252 and S, = 453 – 7S1, along with initial values S1 (0) = 2 and S2(0) = 1. Apply one
step of Euler's method, the approximate solution of the system of ODES at t = 0.1 is given by:
1. S;(0.1) = 2.34, S2(0.1) = -1.
%3D
2. S1(0.1) = 6, S2(0.1) = -9.
3. S1(0.1) = 2.4, S2(0.1) = 0.
4. None of the above.
Transcribed Image Text:You are given the system of ODES for the two solvent flowing the inter-connected tanks S{ = 3S1 – 252 and S, = 453 – 7S1, along with initial values S1 (0) = 2 and S2(0) = 1. Apply one step of Euler's method, the approximate solution of the system of ODES at t = 0.1 is given by: 1. S;(0.1) = 2.34, S2(0.1) = -1. %3D 2. S1(0.1) = 6, S2(0.1) = -9. 3. S1(0.1) = 2.4, S2(0.1) = 0. 4. None of the above.
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