Solução_Calculo_Stewart_6e

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F. For c =1the level curves are circles centered at the origin. SECTION TX.1015.1 FUNCTIONS OF SEVERAL VARIABLES ET SECTION 14.1 ¤ 171 c =1(level curves in increments of 1) When c>1, the level curves are ellipses with major axis the y-axis, and the eccentricity increases as c increases. c =2(level curves in increments of 4) For values of c
F. 172 ¤ CHAPTER 15 PARTIAL DERIVATIVES ET CHAPTER 14 TX.10 73. z = x 2 + y 2 + cxy. Whenc0 thegraphshavethesameshape,butarereflected in the plane x =0, because x 2 + y 2 + cxy =(−x) 2 + y 2 +(−c)(−x)y. That is, the value of z is the same for c at (x, y) as it is for −c at (−x, y). c = −1, z =2 c =0 c =10 So the surface is an elliptic paraboloid for 0
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F. TX.10 Solução detalhada de tod
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F. TX.10 10 ¤ CHAPTER 1 FUNCTIONS
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F. 148 ¤ CHAPTER 4 APPLICATIONS OF
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F. 234 ¤ CHAPTER 5 INTEGRALS 3.
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F. 292 ¤ CHAPTER 6 PROBLEMS PLUS (
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F. 382 ¤ CHAPTER 9 DIFFERENTIAL EQ
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F. 412 ¤ CHAPTER 10 PARAMETRIC EQU
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F. 456 ¤ CHAPTER 11 INFINITE SEQUE
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F. Then C xy dx +(x − y) dy = C
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F. 308 ¤ PROBLEMS PLUS TX.10 ∂
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Solução_Calculo_Stewart_6e

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