Casio ALGEBRA FX2.0 series Manuel d'utilisateur Page 17

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Example Express the differential equation below as a set of first order
differential equations.
y
(3)
= sinx y y, x0 = 0, y0 = 0, y0 = 1, y0 = 0.
Procedure
1 m DIFF EQ
2 3(N-th)
3 3(n)dw
4 sv-3(y(n)) b-3(y(n))cw
5aw
aw
bw
aw
6 2(SYS)
7 w(Yes)
The differential equation is converted to a set of first order differential equations as shown
below.
(y1) = dy/dx = (y2)
(y2) = d
2
y/dx
2
= (y3)
(y3) = sin x – (y2) – (y3).
Initial values are also converted to (x0 = 0), ((y1)0 = 0), ((y2)0 = 1), and ((y3)0 = 0)).
# On the system of first order differential
equations screen, dependent valuables are
expressed as follows.
(
y1) Y1
(
y2) Y2
(
y3) Y3
Result Screen
4-4
Differential Equations of the Nth Order
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