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The Function Is Defined near the Point by the Equation

Question 86

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The function The function is defined near the point by the equation The maximum value of the directional derivative of (among all possible directions) is which of the following? A) B) 5 C) 3 D) E) There is no maximum value. is defined near the point The function is defined near the point by the equation The maximum value of the directional derivative of (among all possible directions) is which of the following? A) B) 5 C) 3 D) E) There is no maximum value. by the equation The function is defined near the point by the equation The maximum value of the directional derivative of (among all possible directions) is which of the following? A) B) 5 C) 3 D) E) There is no maximum value. The maximum value of the directional derivative of The function is defined near the point by the equation The maximum value of the directional derivative of (among all possible directions) is which of the following? A) B) 5 C) 3 D) E) There is no maximum value. (among all possible directions) is which of the following?


A) The function is defined near the point by the equation The maximum value of the directional derivative of (among all possible directions) is which of the following? A) B) 5 C) 3 D) E) There is no maximum value.
B) 5
C) 3
D) The function is defined near the point by the equation The maximum value of the directional derivative of (among all possible directions) is which of the following? A) B) 5 C) 3 D) E) There is no maximum value.
E) There is no maximum value.

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