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2. Find (x) which satisfies (4e y − 1)dx + e dy = 0. O p(x) = e¯² + 5e-4x O p(x) = 3e e-4x O p(x) (x) = −e² 3e-4x O p(x) = eª +5e-4x O p(x) = -e - 7e4x

2. Find (x) which satisfies (4e y − 1)dx + e dy = 0. O p(x) = e¯² + 5e-4x O p(x) = 3e e-4x O p(x) (x) = −e² 3e-4x O p(x) = eª +5e-4x O p(x) = -e - 7e4x

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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2. Find (x) which satisfies (4e y − 1)dx + eºdy = 0. O p(x) = e¯² +5e-4x O(x) = 3e -4x e O(x) = -ex - 3e-4x O p(x) = eª +5e-4x ○ ¢(x) = − ½¼eª – 7e4x
Transcribed Image Text:2. Find (x) which satisfies (4e y − 1)dx + eºdy = 0. O p(x) = e¯² +5e-4x O(x) = 3e -4x e O(x) = -ex - 3e-4x O p(x) = eª +5e-4x ○ ¢(x) = − ½¼eª – 7e4x
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