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 Find the value of ∫∫xyex + y dxdy.
  • a)
    yey (xex-ex)
  • b)
    (yey-ey)(xex-ex)
  • c)
    (yey-ey)xex
  • d)
    (yey-ey)(xex+ex)
Correct answer is option 'B'. Can you explain this answer?
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Find the value of ∫∫xyex + y dxdy.a)yey (xex-ex)b)(yey-ey)(xex...
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Explanation: Given, ∫∫xyex + y dxdy
∫∫xyex ey dxdy= ∫yey dy∫xex dx=(yey-ey)(xex-ex).
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Find the value of ∫∫xyex + y dxdy.a)yey (xex-ex)b)(yey-ey)(xex...
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Find the value of ∫∫xyex + y dxdy.a)yey (xex-ex)b)(yey-ey)(xex-ex)c)(yey-ey)xexd)(yey-ey)(xex+ex)Correct answer is option 'B'. Can you explain this answer?
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