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Consider the oriented curve C, boundary of a region D, given by C= C1UC2UC3UC4, Where: C1: y = x² – 5x + 4, C2 : x = 4, C3: y= VI y C4 : x = 1 as shown in the following figure: y = Va C = 0D D y = x? – 5x + 4 An expression for calculating the value of (x + y) dx – (x² +y³) dy

Consider the oriented curve C, boundary of a region D, given by C= C1UC2UC3UC4, Where: C1: y = x² – 5x + 4, C2 : x = 4, C3: y= VI y C4 : x = 1 as shown in the following figure: y = Va C = 0D D y = x? – 5x + 4 An expression for calculating the value of (x + y) dx – (x² +y³) dy

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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10) Answer the question shown in the image 

Corresponds to: A) (2а — 1) dy da | x² -5x+4 B) (-2x – 1) dy d | |x²–5x+4 C) I(1 – 29) dy dz x2 -5x+4 cz² –5x+4 D) (-2х — 1) da dy 1.
Transcribed Image Text:Corresponds to: A) (2а — 1) dy da | x² -5x+4 B) (-2x – 1) dy d | |x²–5x+4 C) I(1 – 29) dy dz x2 -5x+4 cz² –5x+4 D) (-2х — 1) da dy 1.
Consider the oriented curve C, boundary of a region D, given by C= C1UC2UC3UC4, Where: C1: y = x² – 5x + 4, C2 : x = 4, C3: y= VI y C4 : x = 1 as shown in the following figure: y = Va C = 0D D y = x? – 5x + 4 An expression for calculating the value of (x + y) dx – (x² +y³) dy
Transcribed Image Text:Consider the oriented curve C, boundary of a region D, given by C= C1UC2UC3UC4, Where: C1: y = x² – 5x + 4, C2 : x = 4, C3: y= VI y C4 : x = 1 as shown in the following figure: y = Va C = 0D D y = x? – 5x + 4 An expression for calculating the value of (x + y) dx – (x² +y³) dy
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