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Use Lagrange Multipliers to Find the Point P

Question 42

Multiple Choice

Use Lagrange multipliers to find the point P( Use Lagrange multipliers to find the point P( , , ) on the sphere + + = 9 and the point Q ( , , ) on the plane x + 2y - 2z = 7 where the distance between P and Q is minimum and determine this minimum distance. A) P (2, -4, 7) , Q (5, 2, 1) ; minimum distance 9 units B) P (4, 0, 3) , Q (3, -2, 5) ; minimum distance 3 units C) P (4, 0, 3) , Q (5, 2, 1) ; minimum distance 3 units D) P (2, -4, 7) , Q (-1, -10, 13) ; minimum distance 9 units E) P (2, -4, 7) , Q (1, -6, 9) ; minimum distance 3 units , Use Lagrange multipliers to find the point P( , , ) on the sphere + + = 9 and the point Q ( , , ) on the plane x + 2y - 2z = 7 where the distance between P and Q is minimum and determine this minimum distance. A) P (2, -4, 7) , Q (5, 2, 1) ; minimum distance 9 units B) P (4, 0, 3) , Q (3, -2, 5) ; minimum distance 3 units C) P (4, 0, 3) , Q (5, 2, 1) ; minimum distance 3 units D) P (2, -4, 7) , Q (-1, -10, 13) ; minimum distance 9 units E) P (2, -4, 7) , Q (1, -6, 9) ; minimum distance 3 units , Use Lagrange multipliers to find the point P( , , ) on the sphere + + = 9 and the point Q ( , , ) on the plane x + 2y - 2z = 7 where the distance between P and Q is minimum and determine this minimum distance. A) P (2, -4, 7) , Q (5, 2, 1) ; minimum distance 9 units B) P (4, 0, 3) , Q (3, -2, 5) ; minimum distance 3 units C) P (4, 0, 3) , Q (5, 2, 1) ; minimum distance 3 units D) P (2, -4, 7) , Q (-1, -10, 13) ; minimum distance 9 units E) P (2, -4, 7) , Q (1, -6, 9) ; minimum distance 3 units ) on the sphere Use Lagrange multipliers to find the point P( , , ) on the sphere + + = 9 and the point Q ( , , ) on the plane x + 2y - 2z = 7 where the distance between P and Q is minimum and determine this minimum distance. A) P (2, -4, 7) , Q (5, 2, 1) ; minimum distance 9 units B) P (4, 0, 3) , Q (3, -2, 5) ; minimum distance 3 units C) P (4, 0, 3) , Q (5, 2, 1) ; minimum distance 3 units D) P (2, -4, 7) , Q (-1, -10, 13) ; minimum distance 9 units E) P (2, -4, 7) , Q (1, -6, 9) ; minimum distance 3 units + Use Lagrange multipliers to find the point P( , , ) on the sphere + + = 9 and the point Q ( , , ) on the plane x + 2y - 2z = 7 where the distance between P and Q is minimum and determine this minimum distance. A) P (2, -4, 7) , Q (5, 2, 1) ; minimum distance 9 units B) P (4, 0, 3) , Q (3, -2, 5) ; minimum distance 3 units C) P (4, 0, 3) , Q (5, 2, 1) ; minimum distance 3 units D) P (2, -4, 7) , Q (-1, -10, 13) ; minimum distance 9 units E) P (2, -4, 7) , Q (1, -6, 9) ; minimum distance 3 units + Use Lagrange multipliers to find the point P( , , ) on the sphere + + = 9 and the point Q ( , , ) on the plane x + 2y - 2z = 7 where the distance between P and Q is minimum and determine this minimum distance. A) P (2, -4, 7) , Q (5, 2, 1) ; minimum distance 9 units B) P (4, 0, 3) , Q (3, -2, 5) ; minimum distance 3 units C) P (4, 0, 3) , Q (5, 2, 1) ; minimum distance 3 units D) P (2, -4, 7) , Q (-1, -10, 13) ; minimum distance 9 units E) P (2, -4, 7) , Q (1, -6, 9) ; minimum distance 3 units = 9 and the point Q ( Use Lagrange multipliers to find the point P( , , ) on the sphere + + = 9 and the point Q ( , , ) on the plane x + 2y - 2z = 7 where the distance between P and Q is minimum and determine this minimum distance. A) P (2, -4, 7) , Q (5, 2, 1) ; minimum distance 9 units B) P (4, 0, 3) , Q (3, -2, 5) ; minimum distance 3 units C) P (4, 0, 3) , Q (5, 2, 1) ; minimum distance 3 units D) P (2, -4, 7) , Q (-1, -10, 13) ; minimum distance 9 units E) P (2, -4, 7) , Q (1, -6, 9) ; minimum distance 3 units , Use Lagrange multipliers to find the point P( , , ) on the sphere + + = 9 and the point Q ( , , ) on the plane x + 2y - 2z = 7 where the distance between P and Q is minimum and determine this minimum distance. A) P (2, -4, 7) , Q (5, 2, 1) ; minimum distance 9 units B) P (4, 0, 3) , Q (3, -2, 5) ; minimum distance 3 units C) P (4, 0, 3) , Q (5, 2, 1) ; minimum distance 3 units D) P (2, -4, 7) , Q (-1, -10, 13) ; minimum distance 9 units E) P (2, -4, 7) , Q (1, -6, 9) ; minimum distance 3 units , Use Lagrange multipliers to find the point P( , , ) on the sphere + + = 9 and the point Q ( , , ) on the plane x + 2y - 2z = 7 where the distance between P and Q is minimum and determine this minimum distance. A) P (2, -4, 7) , Q (5, 2, 1) ; minimum distance 9 units B) P (4, 0, 3) , Q (3, -2, 5) ; minimum distance 3 units C) P (4, 0, 3) , Q (5, 2, 1) ; minimum distance 3 units D) P (2, -4, 7) , Q (-1, -10, 13) ; minimum distance 9 units E) P (2, -4, 7) , Q (1, -6, 9) ; minimum distance 3 units ) on the plane x + 2y - 2z = 7 where the distance between P and Q is minimum and determine this minimum distance.


A) P (2, -4, 7) , Q (5, 2, 1) ; minimum distance 9 units
B) P (4, 0, 3) , Q (3, -2, 5) ; minimum distance 3 units
C) P (4, 0, 3) , Q (5, 2, 1) ; minimum distance 3 units
D) P (2, -4, 7) , Q (-1, -10, 13) ; minimum distance 9 units
E) P (2, -4, 7) , Q (1, -6, 9) ; minimum distance 3 units

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