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Simplifying b(a + -1b) + b(b + c) = b(a + b) + -1b(b + -1c) (a * b + -1b * b) + b(b + c) = b(a + b) + -1b(b + -1c) (ab + -1b2) + b(b + c) = b(a + b) + -1b(b + -1c) ab + -1b2 + (b * b + c * b) = b(a + b) + -1b(b + -1c) Reorder the terms: ab + -1b2 + (bc + b2) = b(a + b) + -1b(b + -1c) ab + -1b2 + (bc + b2) = b(a + b) + -1b(b + -1c) Reorder the terms: ab + bc + -1b2 + b2 = b(a + b) + -1b(b + -1c) Combine like terms: -1b2 + b2 = 0 ab + bc + 0 = b(a + b) + -1b(b + -1c) ab + bc = b(a + b) + -1b(b + -1c) ab + bc = (a * b + b * b) + -1b(b + -1c) ab + bc = (ab + b2) + -1b(b + -1c) ab + bc = ab + b2 + (b * -1b + -1c * -1b) Reorder the terms: ab + bc = ab + b2 + (1bc + -1b2) ab + bc = ab + b2 + (1bc + -1b2) Reorder the terms: ab + bc = ab + 1bc + b2 + -1b2 Combine like terms: b2 + -1b2 = 0 ab + bc = ab + 1bc + 0 ab + bc = ab + 1bc Add '-1ab' to each side of the equation. ab + -1ab + bc = ab + -1ab + 1bc Combine like terms: ab + -1ab = 0 0 + bc = ab + -1ab + 1bc bc = ab + -1ab + 1bc Combine like terms: ab + -1ab = 0 bc = 0 + 1bc bc = 1bc Solving bc = 1bc Solving for variable 'b'. Move all terms containing b to the left, all other terms to the right. Add '-1bc' to each side of the equation. bc + -1bc = 1bc + -1bc Combine like terms: bc + -1bc = 0 0 = 1bc + -1bc Combine like terms: 1bc + -1bc = 0 0 = 0 Simplifying 0 = 0 The solution to this equation could not be determined.
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