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Question

How much more than
2x2+4xy+2y2 is 5x2+10xyy2

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Solution

Let 5x2+10xyy2 is A more than 2x2+4xy+2y2

5x2+10xyy2=A+(2x2+4xy+2y2)
A=(5x2+10xyy2)(2x2+4xy+2y2)
(Multiply the minus (−) sign inside the bracket)
A=5x2+10xyy22x24xy2y2
A=(5x22x2)+(10xy4xy)+(y22y2)
A(52)x2+(102)xy+(12)y2
A=3x2+6xy3y2

Hence, the expression 5x2+10xy=y2) is (3x2+6xy3y2) more than 2x2+4xy+2y2.

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