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5) Зхуdy %3D ху?dy — ydx + 3dx

5) Зхуdy %3D ху?dy — ydx + 3dx

Algebra for College Students
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
Problem 48PS
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PART I. Re-arranging Into A Standard Form Re-arrange the equation so that it is in form 1, if possible. If it is not possible to put it in form 1, then put it in form 2. Form 1: Form 2: dy v(y)dy = w(x)dx dx + p(x)y = f(x) The symbols a, b and c are nonzero constants. Your final answer must have like terms combined and fractions reduced. Also, your final answer is to have as few exponents as possible (an exponent that has more than one term is still a single exponent. For example, x³x²bx=a, which has 3 exponents, should be re-expressed as x3+2b-a, which now has only 1 exponent). 5) Зхуdy %3D ху'dy — yӑx + 3ӑх
Transcribed Image Text:PART I. Re-arranging Into A Standard Form Re-arrange the equation so that it is in form 1, if possible. If it is not possible to put it in form 1, then put it in form 2. Form 1: Form 2: dy v(y)dy = w(x)dx dx + p(x)y = f(x) The symbols a, b and c are nonzero constants. Your final answer must have like terms combined and fractions reduced. Also, your final answer is to have as few exponents as possible (an exponent that has more than one term is still a single exponent. For example, x³x²bx=a, which has 3 exponents, should be re-expressed as x3+2b-a, which now has only 1 exponent). 5) Зхуdy %3D ху'dy — yӑx + 3ӑх
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