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Mathematics, 13.08.2020 16:01 aaronpmoore4137

Tori and Gavin were trying to solve the equation: (x+1)^2-3=13(x+1) 2 βˆ’3=13left parenthesis, x, plus, 1, right parenthesis, squared, minus, 3, equals, 13 Tori said, "I'll add 333 to both sides of the equation and solve using square roots." Gavin said, "I'll multiply (x+1)^2(x+1) 2 left parenthesis, x, plus, 1, right parenthesis, squared and rewrite the equation as x^2+2x+1-3=13x 2 +2x+1βˆ’3=13x, squared, plus, 2, x, plus, 1, minus, 3, equals, 13. Then I'll subtract 131313 from both sides, combine like terms, and solve using the quadratic formula with a=1a=1a, equals, 1, b=2b=2b, equals, 2, and c=-15c=βˆ’15c, equals, minus, 15."

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Tori and Gavin were trying to solve the equation: (x+1)^2-3=13(x+1) 2 βˆ’3=13left parenthesis, x, plus...
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