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A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?
A notation # is defined as \(a\#b=4a^2+4b^2+8ab\) for all non-negative integers. What is the value of \((x+y)+6\) when \(x\#y = 144\)?