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Simplifying 3a(x + y) + -4b(x + y) = (3a + -4b)(x + y) (x * 3a + y * 3a) + -4b(x + y) = (3a + -4b)(x + y) (3ax + 3ay) + -4b(x + y) = (3a + -4b)(x + y) 3ax + 3ay + (x * -4b + y * -4b) = (3a + -4b)(x + y) 3ax + 3ay + (-4bx + -4by) = (3a + -4b)(x + y) Multiply (3a + -4b) * (x + y) 3ax + 3ay + -4bx + -4by = (3a * (x + y) + -4b * (x + y)) 3ax + 3ay + -4bx + -4by = ((x * 3a + y * 3a) + -4b * (x + y)) 3ax + 3ay + -4bx + -4by = ((3ax + 3ay) + -4b * (x + y)) 3ax + 3ay + -4bx + -4by = (3ax + 3ay + (x * -4b + y * -4b)) 3ax + 3ay + -4bx + -4by = (3ax + 3ay + (-4bx + -4by)) 3ax + 3ay + -4bx + -4by = (3ax + 3ay + -4bx + -4by) Add '-3ax' to each side of the equation. 3ax + 3ay + -4bx + -3ax + -4by = 3ax + 3ay + -4bx + -3ax + -4by Reorder the terms: 3ax + -3ax + 3ay + -4bx + -4by = 3ax + 3ay + -4bx + -3ax + -4by Combine like terms: 3ax + -3ax = 0 0 + 3ay + -4bx + -4by = 3ax + 3ay + -4bx + -3ax + -4by 3ay + -4bx + -4by = 3ax + 3ay + -4bx + -3ax + -4by Reorder the terms: 3ay + -4bx + -4by = 3ax + -3ax + 3ay + -4bx + -4by Combine like terms: 3ax + -3ax = 0 3ay + -4bx + -4by = 0 + 3ay + -4bx + -4by 3ay + -4bx + -4by = 3ay + -4bx + -4by Add '-3ay' to each side of the equation. 3ay + -4bx + -3ay + -4by = 3ay + -4bx + -3ay + -4by Reorder the terms: 3ay + -3ay + -4bx + -4by = 3ay + -4bx + -3ay + -4by Combine like terms: 3ay + -3ay = 0 0 + -4bx + -4by = 3ay + -4bx + -3ay + -4by -4bx + -4by = 3ay + -4bx + -3ay + -4by Reorder the terms: -4bx + -4by = 3ay + -3ay + -4bx + -4by Combine like terms: 3ay + -3ay = 0 -4bx + -4by = 0 + -4bx + -4by -4bx + -4by = -4bx + -4by Add '4bx' to each side of the equation. -4bx + 4bx + -4by = -4bx + 4bx + -4by Combine like terms: -4bx + 4bx = 0 0 + -4by = -4bx + 4bx + -4by -4by = -4bx + 4bx + -4by Combine like terms: -4bx + 4bx = 0 -4by = 0 + -4by -4by = -4by Add '4by' to each side of the equation. -4by + 4by = -4by + 4by Combine like terms: -4by + 4by = 0 0 = -4by + 4by Combine like terms: -4by + 4by = 0 0 = 0 Solving 0 = 0 Couldn't find a variable to solve for. This equation is an identity, all real numbers are solutions.
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