Determine the following ODES. (2xy)dx + 2y² dy = 0, y³ dx + 3x³y² dy = 0 G) (cot y)y' =-1 (y + cos x)dx + (x + sin y)dy = 0 (2y² – 4x + 5)dx + (4 – 2y + 4xy)dy = 0 (y – (x + y)²)dx + ((x + y)² – x)dy = 0 (y + x*y²)dx + 2x dy = 0, e*(x + 1)dx + (ye♥ – xe*) dy = 0, (2xy)dx + 2y² dy = 0, y' = e2x + y – 1 (x + sinx + siny)dx + cosy dy = 0,

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Determine the following ODES.
(2xy)dx + 2y² dy = 0,
y³ dx + 3x³y² dy = 0
G) (cot y)y' =-1
(y + cos x)dx + (x + sin y)dy = 0
(2y² – 4x + 5)dx + (4 – 2y + 4xy)dy = 0
(y – (x + y)²)dx + ((x + y)² – x)dy = 0
(y + x*y²)dx + 2x dy = 0,
e*(x + 1)dx + (ye♥ – xe*) dy = 0,
(2xy)dx + 2y² dy = 0,
y' = e2x + y – 1
(x + sinx + siny)dx + cosy dy = 0,
Transcribed Image Text:Determine the following ODES. (2xy)dx + 2y² dy = 0, y³ dx + 3x³y² dy = 0 G) (cot y)y' =-1 (y + cos x)dx + (x + sin y)dy = 0 (2y² – 4x + 5)dx + (4 – 2y + 4xy)dy = 0 (y – (x + y)²)dx + ((x + y)² – x)dy = 0 (y + x*y²)dx + 2x dy = 0, e*(x + 1)dx + (ye♥ – xe*) dy = 0, (2xy)dx + 2y² dy = 0, y' = e2x + y – 1 (x + sinx + siny)dx + cosy dy = 0,
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