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Simplifying 0.5k(11 + -1k) + (6 + -1k + 1) = 0.5(k + 1)(11 + -1(k + 1)) (11 * 0.5k + -1k * 0.5k) + (6 + -1k + 1) = 0.5(k + 1)(11 + -1(k + 1)) (5.5k + -0.5k2) + (6 + -1k + 1) = 0.5(k + 1)(11 + -1(k + 1)) Reorder the terms: 5.5k + -0.5k2 + (6 + 1 + -1k) = 0.5(k + 1)(11 + -1(k + 1)) Combine like terms: 6 + 1 = 7 5.5k + -0.5k2 + (7 + -1k) = 0.5(k + 1)(11 + -1(k + 1)) Remove parenthesis around (7 + -1k) 5.5k + -0.5k2 + 7 + -1k = 0.5(k + 1)(11 + -1(k + 1)) Reorder the terms: 7 + 5.5k + -1k + -0.5k2 = 0.5(k + 1)(11 + -1(k + 1)) Combine like terms: 5.5k + -1k = 4.5k 7 + 4.5k + -0.5k2 = 0.5(k + 1)(11 + -1(k + 1)) Reorder the terms: 7 + 4.5k + -0.5k2 = 0.5(1 + k)(11 + -1(k + 1)) Reorder the terms: 7 + 4.5k + -0.5k2 = 0.5(1 + k)(11 + -1(1 + k)) 7 + 4.5k + -0.5k2 = 0.5(1 + k)(11 + (1 * -1 + k * -1)) 7 + 4.5k + -0.5k2 = 0.5(1 + k)(11 + (-1 + -1k)) Combine like terms: 11 + -1 = 10 7 + 4.5k + -0.5k2 = 0.5(1 + k)(10 + -1k) Multiply (1 + k) * (10 + -1k) 7 + 4.5k + -0.5k2 = 0.5(1(10 + -1k) + k(10 + -1k)) 7 + 4.5k + -0.5k2 = 0.5((10 * 1 + -1k * 1) + k(10 + -1k)) 7 + 4.5k + -0.5k2 = 0.5((10 + -1k) + k(10 + -1k)) 7 + 4.5k + -0.5k2 = 0.5(10 + -1k + (10 * k + -1k * k)) 7 + 4.5k + -0.5k2 = 0.5(10 + -1k + (10k + -1k2)) Combine like terms: -1k + 10k = 9k 7 + 4.5k + -0.5k2 = 0.5(10 + 9k + -1k2) 7 + 4.5k + -0.5k2 = (10 * 0.5 + 9k * 0.5 + -1k2 * 0.5) 7 + 4.5k + -0.5k2 = (5 + 4.5k + -0.5k2) Add '-4.5k' to each side of the equation. 7 + 4.5k + -4.5k + -0.5k2 = 5 + 4.5k + -4.5k + -0.5k2 Combine like terms: 4.5k + -4.5k = 0.0 7 + 0.0 + -0.5k2 = 5 + 4.5k + -4.5k + -0.5k2 7 + -0.5k2 = 5 + 4.5k + -4.5k + -0.5k2 Combine like terms: 4.5k + -4.5k = 0.0 7 + -0.5k2 = 5 + 0.0 + -0.5k2 7 + -0.5k2 = 5 + -0.5k2 Add '0.5k2' to each side of the equation. 7 + -0.5k2 + 0.5k2 = 5 + -0.5k2 + 0.5k2 Combine like terms: -0.5k2 + 0.5k2 = 0.0 7 + 0.0 = 5 + -0.5k2 + 0.5k2 7 = 5 + -0.5k2 + 0.5k2 Combine like terms: -0.5k2 + 0.5k2 = 0.0 7 = 5 + 0.0 7 = 5 Solving 7 = 5 Couldn't find a variable to solve for. This equation is invalid, the left and right sides are not equal, therefore there is no solution.
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