Denote the cylindrical surface by
, and its interior by
. By the divergence theorem, the integral of
across
(the outward flow of the fluid) is equal to the integral of the divergence of
over the space it contains,
:

The given velocity vector has divergence

Then the total outward flow is

Converting to cylindrical coordinates gives the integral

Answer:
it's 47÷4=11 3/4 will be your final answer
D cause u can round 8 to 10
Answer:
-6,-5,0,6,12
Step-by-step explanation:
The negative numbers are obviously smaller than the positive ones :)
Answer:

Step-by-step explanation:




Final Answer: 