(1/2x^4y^2-1/3x^3y^3-3/4x^2y^4)÷(-2/3X^2Y^2)

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(1/2x^4y^2-1/3x^3y^3-3/4x^2y^4)÷(-2/3X^2Y^2)
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(1/2x^4y^2-1/3x^3y^3-3/4x^2y^4)÷(-2/3X^2Y^2)
(1/2x^4y^2-1/3x^3y^3-3/4x^2y^4)÷(-2/3X^2Y^2)

(1/2x^4y^2-1/3x^3y^3-3/4x^2y^4)÷(-2/3X^2Y^2)
(1/2x^4y^2-1/3x^3y^3-3/4x^2y^4)÷(-2/3x^2y^2)
=x^2y^2(1/2x^2-1/3xy-3/4xy^2)÷[x^2y^2(-2/3)]
=(1/2x^2-1/3xy-3/4xy^2)÷(-2/3)
=(1/2x^2-1/3xy-3/4xy^2)*(-3/2)
=-3/4x^2+1/2xy+9/8xy^2