Given (2013—a)(2011—a)=2012 Find the second power of (2013—a)+ the second power of (2011—a) Given (2013—a)(2011—a)=2012 Find the quadratic of (2013—a)+ the quadratic of (2011—a)

Given (2013—a)(2011—a)=2012 Find the second power of (2013—a)+ the second power of (2011—a) Given (2013—a)(2011—a)=2012 Find the quadratic of (2013—a)+ the quadratic of (2011—a)

Given (2013—a)(2011—a)=201(2013—a) quadratic +(2011—a) quadratic =(2013—a) quadratic –2(2013—a)(2011—a)+(2011—a) quadratic +2×(2013—a)(2011—a)=(2013—a-2011+a) quadratic +2×(2013—a)(2011—a)=2 quadratic +2...

Given that (a minus the absolute value of 2) plus (7 minus the absolute value of b) plus (c minus the absolute value of 3) equals 0, how much is each abc

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