Question

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Answer 1

\[\int\limits_{R}^{}\int\limits_{}^{}6xy ^{2}dA= \int\limits_{1}^{2}\int\limits_{2}^{4}6xy ^{2} dxdy\] how do I solve for the answer?

Answer 2

@AloneS Help?

Answer 3

The answer is 84 .-.

Answer 4

@Anaise Do you know how to show the work for this?

Answer 5

I don't help in math, although I didn't even read it.

Answer 6

lol
welp

Answer 7

No way.

Answer 8

do this \[\int\limits_{2}^{4}6xy ^{2} dx\] first

Answer 9

i know the answer but the work to it slips my mind
and woah indeed

Answer 10

lemme work that out

Answer 11

the anti - derivative wrt \(x\) is \[3x^2y^2\] plug in 4 and 2, then subtract

Answer 12

ok i come out with \[\int\limits_{1}^{2}36y^2dy\]

Answer 13

so that means next step gives \[12y^3|^2_1\] right? @satellite73

Answer 14

Which =84.