Use Taylor's degree 3 method to approximate the solution of the differential equation y = 312-9y with initial condition y(5)= -2 on the interval [5, 9] with 16 number of steps. See the Python code on blackboard. You will need the following information: A. y = f(t, y) = d B.y = f(t.v) - d² C." - f(t,y) = dt2 D. Use the above information in the Python code to approximate y(9) dt

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Subject: calculus 

 

Use Taylor's degree 3 method to approximate the solution of the differential equation y = 312-9y with initial condition y(5)= -2 on the
interval [5, 9] with 16 number of steps. See the Python code on blackboard. You will need the following information:
A. y = f(t, y) =
d
B.y =
d²
C.3"
f(t. y) =
dt2
D. Use the above information in the Python code to approximate y(9)
f(t.v) -
dt
2
Transcribed Image Text:Use Taylor's degree 3 method to approximate the solution of the differential equation y = 312-9y with initial condition y(5)= -2 on the interval [5, 9] with 16 number of steps. See the Python code on blackboard. You will need the following information: A. y = f(t, y) = d B.y = d² C.3" f(t. y) = dt2 D. Use the above information in the Python code to approximate y(9) f(t.v) - dt 2
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