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Simplifying -2p[(4p + 1) + -1(3p + -1)] = 5(3 + -1p) + -9 Reorder the terms: -2p[(1 + 4p) + -1(3p + -1)] = 5(3 + -1p) + -9 Remove parenthesis around (1 + 4p) -2p[1 + 4p + -1(3p + -1)] = 5(3 + -1p) + -9 Reorder the terms: -2p[1 + 4p + -1(-1 + 3p)] = 5(3 + -1p) + -9 -2p[1 + 4p + (-1 * -1 + 3p * -1)] = 5(3 + -1p) + -9 -2p[1 + 4p + (1 + -3p)] = 5(3 + -1p) + -9 Reorder the terms: -2p[1 + 1 + 4p + -3p] = 5(3 + -1p) + -9 Combine like terms: 1 + 1 = 2 -2p[2 + 4p + -3p] = 5(3 + -1p) + -9 Combine like terms: 4p + -3p = 1p -2p[2 + 1p] = 5(3 + -1p) + -9 [2 * -2p + 1p * -2p] = 5(3 + -1p) + -9 [-4p + -2p2] = 5(3 + -1p) + -9 -4p + -2p2 = (3 * 5 + -1p * 5) + -9 -4p + -2p2 = (15 + -5p) + -9 Reorder the terms: -4p + -2p2 = 15 + -9 + -5p Combine like terms: 15 + -9 = 6 -4p + -2p2 = 6 + -5p Solving -4p + -2p2 = 6 + -5p Solving for variable 'p'. Reorder the terms: -6 + -4p + 5p + -2p2 = 6 + -5p + -6 + 5p Combine like terms: -4p + 5p = 1p -6 + 1p + -2p2 = 6 + -5p + -6 + 5p Reorder the terms: -6 + 1p + -2p2 = 6 + -6 + -5p + 5p Combine like terms: 6 + -6 = 0 -6 + 1p + -2p2 = 0 + -5p + 5p -6 + 1p + -2p2 = -5p + 5p Combine like terms: -5p + 5p = 0 -6 + 1p + -2p2 = 0 Begin completing the square. Divide all terms by -2 the coefficient of the squared term: Divide each side by '-2'. 3 + -0.5p + p2 = 0 Move the constant term to the right: Add '-3' to each side of the equation. 3 + -0.5p + -3 + p2 = 0 + -3 Reorder the terms: 3 + -3 + -0.5p + p2 = 0 + -3 Combine like terms: 3 + -3 = 0 0 + -0.5p + p2 = 0 + -3 -0.5p + p2 = 0 + -3 Combine like terms: 0 + -3 = -3 -0.5p + p2 = -3 The p term is -0.5p. Take half its coefficient (-0.25). Square it (0.0625) and add it to both sides. Add '0.0625' to each side of the equation. -0.5p + 0.0625 + p2 = -3 + 0.0625 Reorder the terms: 0.0625 + -0.5p + p2 = -3 + 0.0625 Combine like terms: -3 + 0.0625 = -2.9375 0.0625 + -0.5p + p2 = -2.9375 Factor a perfect square on the left side: (p + -0.25)(p + -0.25) = -2.9375 Can't calculate square root of the right side. The solution to this equation could not be determined.
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