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Use the fact that \bF = (2xy + 3cosy) bi + (r? - 3xsiny) bj, is a gradient vector field to evaluate the line integral along a smooth curve Cin the plane from P- (1, a) to 0- 1.!=x+3 2. I= 27 - 3 3. I=x-3 4.=2+ 3x 5. I-1+ 3x 6. I=2- 3x

Use the fact that \bF = (2xy + 3cosy) bi + (r? - 3xsiny) bj, is a gradient vector field to evaluate the line integral along a smooth curve Cin the plane from P- (1, a) to 0- 1.!=x+3 2. I= 27 - 3 3. I=x-3 4.=2+ 3x 5. I-1+ 3x 6. I=2- 3x

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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Use the fact that bF = (2xy + 3cosy) \bi + (r - 3xsiny) bj. is a gradient vector field to evaluate the line integral 1-JoF dbs along a smooth curve Cin the plane from P- (1, z) to 0- (2, 1.!=x+3 2. I= 27 - 3 3. I=x-3 4. I=2+ 3x 5. I-1+3* 6. I=2- 3x
Transcribed Image Text:Use the fact that bF = (2xy + 3cosy) \bi + (r - 3xsiny) bj. is a gradient vector field to evaluate the line integral 1-JoF dbs along a smooth curve Cin the plane from P- (1, z) to 0- (2, 1.!=x+3 2. I= 27 - 3 3. I=x-3 4. I=2+ 3x 5. I-1+3* 6. I=2- 3x
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