Let f(z) = u(x, y) +iv(x, y) is continuous on a closed bounded region R and f is analytic and not constant in the interior of R. Prove that the component function u(x, y) has a maximum and minimum values of v(x, y) are reached on the boundary of R and never in the interior.

found it xd it ok yt

6,250

step-by-step explanation:

to get the area, multiply 360 by 160.(57,600)

to find out how many bags of fertilizer it will take, first figure out how many square feet one bag can hold. divide 1000 by 8(125) to get the unit rate(how many square feet one pound of fertilizer can hold)and multiply it by 50(6250). if i haven't made a mistake, that is the answer.

ion

step-by-step explanation:

ion ion ion ion ion ion ion ion ion ion ion

step-by-step explanation:

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