Use the transformation u = 4x + 3y, v=x+ 3y to evaluate the given integral for the region R bounded by the lines 4 (+2, y = 4 -x+ 3, у%3D 1 —х, and y %3D 1 X+2. 3 y = + 15xy + 9y) dx dy R I| 4x2 +...


Use the transformation


u=4x+3y​,

v=x+3y

to evaluate the given integral for the region R bounded by the lines


Use the transformation u = 4x + 3y, v=x+ 3y to evaluate the given integral for the region R bounded by the lines<br>4<br>(+2, y =<br>4<br>-x+ 3, у%3D<br>1<br>—х, and y %3D<br>1<br>X+2.<br>3<br>y =<br>+ 15xy + 9y) dx dy<br>R<br>I| 4x2 + 15xy + 9y) dx dy =<br>R<br>(Simplify your answer.)<br>

Extracted text: Use the transformation u = 4x + 3y, v=x+ 3y to evaluate the given integral for the region R bounded by the lines 4 (+2, y = 4 -x+ 3, у%3D 1 —х, and y %3D 1 X+2. 3 y = + 15xy + 9y) dx dy R I| 4x2 + 15xy + 9y) dx dy = R (Simplify your answer.)

Jun 11, 2022
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