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Worksheet by Kuta Software LLC. For each problem, find the particular solution of the differential equation that satisfies the initial condition.
Typology: Exercises
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Separable Differential Equations Date________________Period____
dy dx = e
dy dx = 1 sec 2 y
dy dx = xe
dy dx = 2 x e
dy dx = 2 y − 1 6) dy dx = 2 yx + yx
-1-
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You may use a graphing calculator to sketch the solution on the provided graph.
dy dx = 2 e
, y ( 1 )^ = ln ( 2 e + 1)
y
dy dx
= xy^2 , y ( 2 )^ = −
y
dy dx = 12 x
y , y ( 0 )^ = 2
y
dy dx = − x y
, y ( 1 )^ = − 2
y
-2-
©p r 2 Y 0 I 1 W 3 H kKQuit 1 aQ fSooifZtFwTaarzeA nLnLtCL.w j vA 5 lrlf qrpiegshZtmsd brDe 1 sTewrKvEeMdz. 7 S yMzaIdpek ywNidtihB xIknMf 9 iCnyi 7 tWeW 1 CrajlscourlFuYsE.N Worksheet by Kuta Software LLC
You may use a graphing calculator to sketch the solution on the provided graph.
dy dx = 2 e
, y ( 1 )^ = ln ( 2 e + 1)
y
y = ln ( 2 e
dy dx
= xy^2 , y ( 2 )^ = −
y
1 y = x^2 2
1 2 y = − 2 x^2 + 1
dy dx = 12 x
y , y ( 0 )^ = 2
y
y = 2 e
dy dx = − x y
, y ( 1 )^ = − 2
y
= − x^2 2
3 2 y = − − x
-2- Create your own worksheets like this one with (^) Infinite Calculus. Free trial available at KutaSoftware.com