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Simplifying 14(t + -5) + 7t = t(3t + 5) + -13 Reorder the terms: 14(-5 + t) + 7t = t(3t + 5) + -13 (-5 * 14 + t * 14) + 7t = t(3t + 5) + -13 (-70 + 14t) + 7t = t(3t + 5) + -13 Combine like terms: 14t + 7t = 21t -70 + 21t = t(3t + 5) + -13 Reorder the terms: -70 + 21t = t(5 + 3t) + -13 -70 + 21t = (5 * t + 3t * t) + -13 -70 + 21t = (5t + 3t2) + -13 Reorder the terms: -70 + 21t = -13 + 5t + 3t2 Solving -70 + 21t = -13 + 5t + 3t2 Solving for variable 't'. Reorder the terms: -70 + 13 + 21t + -5t + -3t2 = -13 + 5t + 3t2 + 13 + -5t + -3t2 Combine like terms: -70 + 13 = -57 -57 + 21t + -5t + -3t2 = -13 + 5t + 3t2 + 13 + -5t + -3t2 Combine like terms: 21t + -5t = 16t -57 + 16t + -3t2 = -13 + 5t + 3t2 + 13 + -5t + -3t2 Reorder the terms: -57 + 16t + -3t2 = -13 + 13 + 5t + -5t + 3t2 + -3t2 Combine like terms: -13 + 13 = 0 -57 + 16t + -3t2 = 0 + 5t + -5t + 3t2 + -3t2 -57 + 16t + -3t2 = 5t + -5t + 3t2 + -3t2 Combine like terms: 5t + -5t = 0 -57 + 16t + -3t2 = 0 + 3t2 + -3t2 -57 + 16t + -3t2 = 3t2 + -3t2 Combine like terms: 3t2 + -3t2 = 0 -57 + 16t + -3t2 = 0 Begin completing the square. Divide all terms by -3 the coefficient of the squared term: Divide each side by '-3'. 19 + -5.333333333t + t2 = 0 Move the constant term to the right: Add '-19' to each side of the equation. 19 + -5.333333333t + -19 + t2 = 0 + -19 Reorder the terms: 19 + -19 + -5.333333333t + t2 = 0 + -19 Combine like terms: 19 + -19 = 0 0 + -5.333333333t + t2 = 0 + -19 -5.333333333t + t2 = 0 + -19 Combine like terms: 0 + -19 = -19 -5.333333333t + t2 = -19 The t term is -5.333333333t. Take half its coefficient (-2.666666667). Square it (7.111111113) and add it to both sides. Add '7.111111113' to each side of the equation. -5.333333333t + 7.111111113 + t2 = -19 + 7.111111113 Reorder the terms: 7.111111113 + -5.333333333t + t2 = -19 + 7.111111113 Combine like terms: -19 + 7.111111113 = -11.888888887 7.111111113 + -5.333333333t + t2 = -11.888888887 Factor a perfect square on the left side: (t + -2.666666667)(t + -2.666666667) = -11.888888887 Can't calculate square root of the right side. The solution to this equation could not be determined.
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