following GDES by variation of param 29 js 28 • ý -2ý +y- ě sinx = e Ans: y= Ge +C2 xể - ễ sinx e sin • ý ý -4ý +uy =12 /x*

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 60E
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全lu
9:51
Differential Equations.pdf
following GDES by variation of param
29 ja 28
•ý -zý +y=
Ans y= Gě +c2 xě - e sinx
ý -4j +uy =12/x
2X
Salve the following ODES
• 4x* y +12xý +3g = 0
(Euler egs) =
-1/2
Ans : y= Ci +2 X + C3 X
1/2
3
x y +o175 Xý -01775y=9%5
5.5
5.5
Ans 3 y= CIX",C2X +C3X +0.1X
Xý-4xý +6y = -X sinx
• X
Ans y= C X +C2 X+ x Sinx
Solve the following Systems of ODES S
dy
+2X +
+by = 22-
zt
X(t)= Gē +Cze-
dt
dt
Anss
+3X + 3 +By=1
-t
zt
2dx
dt
dy
YE) =kje +ke-
(D+5)X +CD+H)y=e
X Ct ) = 4
Anse
(D+2)X +(D+1)y = 3
• (2D+3)X +(D+4)y=-cost
(D+) X + (D+2)y =
2 Sint
さ(c,
C,cost + C2 sint) +2cost-3sint
Ansg Xlt) =
y(t) = E(ki cost +1
+ 3sint
Transcribed Image Text:全lu 9:51 Differential Equations.pdf following GDES by variation of param 29 ja 28 •ý -zý +y= Ans y= Gě +c2 xě - e sinx ý -4j +uy =12/x 2X Salve the following ODES • 4x* y +12xý +3g = 0 (Euler egs) = -1/2 Ans : y= Ci +2 X + C3 X 1/2 3 x y +o175 Xý -01775y=9%5 5.5 5.5 Ans 3 y= CIX",C2X +C3X +0.1X Xý-4xý +6y = -X sinx • X Ans y= C X +C2 X+ x Sinx Solve the following Systems of ODES S dy +2X + +by = 22- zt X(t)= Gē +Cze- dt dt Anss +3X + 3 +By=1 -t zt 2dx dt dy YE) =kje +ke- (D+5)X +CD+H)y=e X Ct ) = 4 Anse (D+2)X +(D+1)y = 3 • (2D+3)X +(D+4)y=-cost (D+) X + (D+2)y = 2 Sint さ(c, C,cost + C2 sint) +2cost-3sint Ansg Xlt) = y(t) = E(ki cost +1 + 3sint
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