To solve the ordinary differential equation dy 3Y +5y2 = sinx, y(0) = 5 dx by Euler's method, you need to rewrite the equation as: Select one: dy sinx- 5y?, y(0)=5 a. dx O b. dy - 1 (sinx - 5y²). y(0) = 5 dy C. dx 1 sinx, y(0)= 5 O d. dx dy _ 1 -cosx- 5y3 - COSX - -), y(0) = 5 3 O e. None

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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To solve the ordinary differential equation
dy
3+5y² = sinx, y(0) = 5
dx
by Euler's method, you need to rewrite the equation as:
Select one:
dy
sinx - 5y?,
y(0) = 5
а.
dx
dy
(sinx - 5y?),
O b.
dx
1
y(0) = 5
3
dy
C.
dx
1
sinx,
3
y(0) = 5
5y3
-),
3
dy
1
O d.
=(-cosx-
y(0) = 5
dx
3
O e. None
Transcribed Image Text:To solve the ordinary differential equation dy 3+5y² = sinx, y(0) = 5 dx by Euler's method, you need to rewrite the equation as: Select one: dy sinx - 5y?, y(0) = 5 а. dx dy (sinx - 5y?), O b. dx 1 y(0) = 5 3 dy C. dx 1 sinx, 3 y(0) = 5 5y3 -), 3 dy 1 O d. =(-cosx- y(0) = 5 dx 3 O e. None
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