3. (yx² + x³)dy – (y³+ 2y²x – yx²)dx = 0 Á + 2y²x - vrà yrigof be subjec cuch infrin

Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter13: Conic Sections
Section13.1: Circles
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Solve for the third item. Please solve it properly and correctly. Also if possible please do include explanation of what's goin on. Thank you.

Problem Solving. Identify the type of solution for cach problem and solve for the solution. Choose the most
suitable type since each solution is unique for each problem. For homogeneous type, choose the substitution
that will produce fewer terms. For inexact type, make it exact and then solve for the solution. Start the solution
to an item on a new page. Box your final answer.
1.
(x2 – 9)y" + 6y' – 2(x + 3)²(x- 3) = 0;
y(4) = 0 ,
y'(0) = 5
|3x*cos(3y).
|dx+
2.
+2x²ldv
Jdy:
3.
(yx?
= 0
+3
dy – x tan(y) dy
4.
dx =
sin?(y) a
pomm
Inical
i (RA)
oyrig
reproduce
oter
on under
dight infring
subject
such infringement.
Transcribed Image Text:Problem Solving. Identify the type of solution for cach problem and solve for the solution. Choose the most suitable type since each solution is unique for each problem. For homogeneous type, choose the substitution that will produce fewer terms. For inexact type, make it exact and then solve for the solution. Start the solution to an item on a new page. Box your final answer. 1. (x2 – 9)y" + 6y' – 2(x + 3)²(x- 3) = 0; y(4) = 0 , y'(0) = 5 |3x*cos(3y). |dx+ 2. +2x²ldv Jdy: 3. (yx? = 0 +3 dy – x tan(y) dy 4. dx = sin?(y) a pomm Inical i (RA) oyrig reproduce oter on under dight infring subject such infringement.
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