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Simplifying 5[7 + -5(6 + -1b)] + -7 = 7[5(7b + -6) + 4] + -50 5[7 + (6 * -5 + -1b * -5)] + -7 = 7[5(7b + -6) + 4] + -50 5[7 + (-30 + 5b)] + -7 = 7[5(7b + -6) + 4] + -50 Combine like terms: 7 + -30 = -23 5[-23 + 5b] + -7 = 7[5(7b + -6) + 4] + -50 [-23 * 5 + 5b * 5] + -7 = 7[5(7b + -6) + 4] + -50 [-115 + 25b] + -7 = 7[5(7b + -6) + 4] + -50 Reorder the terms: -115 + -7 + 25b = 7[5(7b + -6) + 4] + -50 Combine like terms: -115 + -7 = -122 -122 + 25b = 7[5(7b + -6) + 4] + -50 Reorder the terms: -122 + 25b = 7[5(-6 + 7b) + 4] + -50 -122 + 25b = 7[(-6 * 5 + 7b * 5) + 4] + -50 -122 + 25b = 7[(-30 + 35b) + 4] + -50 Reorder the terms: -122 + 25b = 7[-30 + 4 + 35b] + -50 Combine like terms: -30 + 4 = -26 -122 + 25b = 7[-26 + 35b] + -50 -122 + 25b = [-26 * 7 + 35b * 7] + -50 -122 + 25b = [-182 + 245b] + -50 Reorder the terms: -122 + 25b = -182 + -50 + 245b Combine like terms: -182 + -50 = -232 -122 + 25b = -232 + 245b Solving -122 + 25b = -232 + 245b Solving for variable 'b'. Move all terms containing b to the left, all other terms to the right. Add '-245b' to each side of the equation. -122 + 25b + -245b = -232 + 245b + -245b Combine like terms: 25b + -245b = -220b -122 + -220b = -232 + 245b + -245b Combine like terms: 245b + -245b = 0 -122 + -220b = -232 + 0 -122 + -220b = -232 Add '122' to each side of the equation. -122 + 122 + -220b = -232 + 122 Combine like terms: -122 + 122 = 0 0 + -220b = -232 + 122 -220b = -232 + 122 Combine like terms: -232 + 122 = -110 -220b = -110 Divide each side by '-220'. b = 0.5 Simplifying b = 0.5
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