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Simplifying 2y2 + -8y + 15(y + -6)(y + -6) = 0 Reorder the terms: 2y2 + -8y + 15(-6 + y)(y + -6) = 0 Reorder the terms: 2y2 + -8y + 15(-6 + y)(-6 + y) = 0 Multiply (-6 + y) * (-6 + y) 2y2 + -8y + 15(-6(-6 + y) + y(-6 + y)) = 0 2y2 + -8y + 15((-6 * -6 + y * -6) + y(-6 + y)) = 0 2y2 + -8y + 15((36 + -6y) + y(-6 + y)) = 0 2y2 + -8y + 15(36 + -6y + (-6 * y + y * y)) = 0 2y2 + -8y + 15(36 + -6y + (-6y + y2)) = 0 Combine like terms: -6y + -6y = -12y 2y2 + -8y + 15(36 + -12y + y2) = 0 2y2 + -8y + (36 * 15 + -12y * 15 + y2 * 15) = 0 2y2 + -8y + (540 + -180y + 15y2) = 0 Reorder the terms: 540 + -8y + -180y + 2y2 + 15y2 = 0 Combine like terms: -8y + -180y = -188y 540 + -188y + 2y2 + 15y2 = 0 Combine like terms: 2y2 + 15y2 = 17y2 540 + -188y + 17y2 = 0 Solving 540 + -188y + 17y2 = 0 Solving for variable 'y'. Begin completing the square. Divide all terms by 17 the coefficient of the squared term: Divide each side by '17'. 31.76470588 + -11.05882353y + y2 = 0 Move the constant term to the right: Add '-31.76470588' to each side of the equation. 31.76470588 + -11.05882353y + -31.76470588 + y2 = 0 + -31.76470588 Reorder the terms: 31.76470588 + -31.76470588 + -11.05882353y + y2 = 0 + -31.76470588 Combine like terms: 31.76470588 + -31.76470588 = 0.00000000 0.00000000 + -11.05882353y + y2 = 0 + -31.76470588 -11.05882353y + y2 = 0 + -31.76470588 Combine like terms: 0 + -31.76470588 = -31.76470588 -11.05882353y + y2 = -31.76470588 The y term is -11.05882353y. Take half its coefficient (-5.529411765). Square it (30.57439447) and add it to both sides. Add '30.57439447' to each side of the equation. -11.05882353y + 30.57439447 + y2 = -31.76470588 + 30.57439447 Reorder the terms: 30.57439447 + -11.05882353y + y2 = -31.76470588 + 30.57439447 Combine like terms: -31.76470588 + 30.57439447 = -1.19031141 30.57439447 + -11.05882353y + y2 = -1.19031141 Factor a perfect square on the left side: (y + -5.529411765)(y + -5.529411765) = -1.19031141 Can't calculate square root of the right side. The solution to this equation could not be determined.
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