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Let F\vec { F } Be a Vector Field Such That divF=42x22y22z2\operatorname { div } { \vec { F } } = 4 - 2 x ^ { 2 } - 2 y ^ { 2 } - 2 z ^ { 2 }

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Let F\vec { F } be a vector field such that divF=42x22y22z2\operatorname { div } { \vec { F } } = 4 - 2 x ^ { 2 } - 2 y ^ { 2 } - 2 z ^ { 2 } (a)Is F\vec { F } a curl field?
(b)Use spherical coordinates to evaluate WdivFdV\int _ { W } \operatorname { div } \vec { F } d V where W is the solid ball of radius R centered at the origin.
(c)Use the result of part (b)to find the radius of a sphere centered at the origin, such that the flux of F\vec { F } out of this sphere is zero.

Recognize the significance of temperature and time constraints on urine specimen validity.
Understand the protocols for collecting urine specimens for drug and alcohol testing.
Identify nonpathologic causes for variations in urine color.
Understand the implications of positive test results for specific conditions like pregnancy or bacterial infections in the urinary tract.

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