Find the mass of the lamina that occupies the region D with density function O 1. 17 O 2. 16 3. 20 p(x, y) = x + y , O 4. 10 if D is the triangular region with vertices (0,0), (0,3), (4, 1). O 5. 7

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Find the mass of the lamina that occupies<br>the region D with density function<br>O 1. 17<br>O 2. 16<br>3. 20<br>p(x, y) = x + y ,<br>O 4. 10<br>if D is the triangular region with vertices<br>(0,0), (0,3), (4, 1).<br>O 5. 7<br>

Extracted text: Find the mass of the lamina that occupies the region D with density function O 1. 17 O 2. 16 3. 20 p(x, y) = x + y , O 4. 10 if D is the triangular region with vertices (0,0), (0,3), (4, 1). O 5. 7

Find the Jacobian of the transformation<br>О 1. Э(х, у)<br>a(u, v)<br>O 2. a(x, y)<br>a(u, v)<br>O 3. 0(x, y)<br>= 3<br>Т: (и, v) — (1(и, г), у(и, v))<br>%3D<br>when<br>x = 2u – 4v ,<br>4<br>a(u, v)<br>O 4. a(x, y)<br>a(u, v)<br>O 5. 0(x, y)<br>y = 2u – v.<br>= 6<br>a(u, v)<br>

Extracted text: Find the Jacobian of the transformation О 1. Э(х, у) a(u, v) O 2. a(x, y) a(u, v) O 3. 0(x, y) = 3 Т: (и, v) — (1(и, г), у(и, v)) %3D when x = 2u – 4v , 4 a(u, v) O 4. a(x, y) a(u, v) O 5. 0(x, y) y = 2u – v. = 6 a(u, v)

Jun 05, 2022

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Find the mass of the lamina that occupies the region D with density function O 1. 17 O 2. 16 3. 20 p(x, y) = x + y , O 4. 10 if D is the triangular region with vertices (0,0), (0,3), (4, 1). O 5. 7

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