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Test 1 Summer 2008 | Ordinary Differential Equations | MATH 336, Exams of Differential Equations

Material Type: Exam; Class: Ordinary Differential Equations; Subject: MATHEMATICAL SCIENCES; University: Northern Illinois University; Term: Summer 2008;

Typology: Exams

Pre 2010

Uploaded on 08/19/2009

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koofers-user-1bp 🇺🇸

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Download Test 1 Summer 2008 | Ordinary Differential Equations | MATH 336 and more Exams Differential Equations in PDF only on Docsity! Math 336 Section 1 Test 1 Summer Semester 2008 NAME & ZID: SCORE: 1. (10 points) Verify that for any constant C, y(x) = 5 √ x3 + Cx2 is a solution of 5xy4 dy dx = 2x 3 + y5. 2. (10 points) Find the solutions to 5y′′(x) + 7y′(x) = 6y(x) of the form y(x) = erx with constant r. Test 1 MATH 336—Summer 2008 Page 2 of 4 3. (15 points) Solve 5x3 dy dx = 2(y − 1)6. 4. (15 points) Solve (ex cos y + x + 3y2) dy dx + ex sin y + y = 5x4.
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