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    Exam 15: Differentiation in Several Variables
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    The Equation Defines the Function near the Point
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The Equation Defines the Function near the Point

Question 58

Question 58

Multiple Choice

The equation The equation   defines the function   near the point   . The point   is: A)  a local maximum of   . B)  a local minimum of   . C)  a saddle point of   . D)  a global maximum of   . E)  not a critical point of   . defines the function The equation   defines the function   near the point   . The point   is: A)  a local maximum of   . B)  a local minimum of   . C)  a saddle point of   . D)  a global maximum of   . E)  not a critical point of   . near the point The equation   defines the function   near the point   . The point   is: A)  a local maximum of   . B)  a local minimum of   . C)  a saddle point of   . D)  a global maximum of   . E)  not a critical point of   . .
The point The equation   defines the function   near the point   . The point   is: A)  a local maximum of   . B)  a local minimum of   . C)  a saddle point of   . D)  a global maximum of   . E)  not a critical point of   . is:


A) a local maximum of The equation   defines the function   near the point   . The point   is: A)  a local maximum of   . B)  a local minimum of   . C)  a saddle point of   . D)  a global maximum of   . E)  not a critical point of   . .
B) a local minimum of The equation   defines the function   near the point   . The point   is: A)  a local maximum of   . B)  a local minimum of   . C)  a saddle point of   . D)  a global maximum of   . E)  not a critical point of   . .
C) a saddle point of The equation   defines the function   near the point   . The point   is: A)  a local maximum of   . B)  a local minimum of   . C)  a saddle point of   . D)  a global maximum of   . E)  not a critical point of   . .
D) a global maximum of The equation   defines the function   near the point   . The point   is: A)  a local maximum of   . B)  a local minimum of   . C)  a saddle point of   . D)  a global maximum of   . E)  not a critical point of   . .
E) not a critical point of The equation   defines the function   near the point   . The point   is: A)  a local maximum of   . B)  a local minimum of   . C)  a saddle point of   . D)  a global maximum of   . E)  not a critical point of   . .

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