SOLUTION: P’1(t)=P1(t)(1-(a+b))+P2(t)c+P3(t)e
P’2(t)=P1(t)a+ P2(t)(1-(c+d))+P3(t)f
P’3(t)=P1(t)b+P3(t)d+ P2(t)(1-(e+f)
can you help to solve for the function. P1(t), P2(t), P3(t) using la
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Coordinate Systems and Linear Equations
-> SOLUTION: P’1(t)=P1(t)(1-(a+b))+P2(t)c+P3(t)e
P’2(t)=P1(t)a+ P2(t)(1-(c+d))+P3(t)f
P’3(t)=P1(t)b+P3(t)d+ P2(t)(1-(e+f)
can you help to solve for the function. P1(t), P2(t), P3(t) using la
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Question 835464: P’1(t)=P1(t)(1-(a+b))+P2(t)c+P3(t)e
P’2(t)=P1(t)a+ P2(t)(1-(c+d))+P3(t)f
P’3(t)=P1(t)b+P3(t)d+ P2(t)(1-(e+f)
can you help to solve for the function. P1(t), P2(t), P3(t) using laplace transform simultaneous linear equation.
thank you! Answer by Fombitz(32388) (Show Source):
You can put this solution on YOUR website! You need values for ,, to use Laplace transform techniques.
Also, is your equation for P'3(t) correct because it doesn't follow the same format as P'1(t) and P'2(t)?
Please repost.
