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Simplifying 7a(x + 5y) + -1b(x + 5y) = (x + 5y)(7a + -1b) (x * 7a + 5y * 7a) + -1b(x + 5y) = (x + 5y)(7a + -1b) (7ax + 35ay) + -1b(x + 5y) = (x + 5y)(7a + -1b) 7ax + 35ay + (x * -1b + 5y * -1b) = (x + 5y)(7a + -1b) 7ax + 35ay + (-1bx + -5by) = (x + 5y)(7a + -1b) Multiply (x + 5y) * (7a + -1b) 7ax + 35ay + -1bx + -5by = (x(7a + -1b) + 5y * (7a + -1b)) 7ax + 35ay + -1bx + -5by = ((7a * x + -1b * x) + 5y * (7a + -1b)) 7ax + 35ay + -1bx + -5by = ((7ax + -1bx) + 5y * (7a + -1b)) 7ax + 35ay + -1bx + -5by = (7ax + -1bx + (7a * 5y + -1b * 5y)) 7ax + 35ay + -1bx + -5by = (7ax + -1bx + (35ay + -5by)) Reorder the terms: 7ax + 35ay + -1bx + -5by = (7ax + 35ay + -1bx + -5by) 7ax + 35ay + -1bx + -5by = (7ax + 35ay + -1bx + -5by) Add '-7ax' to each side of the equation. 7ax + 35ay + -1bx + -7ax + -5by = 7ax + 35ay + -1bx + -7ax + -5by Reorder the terms: 7ax + -7ax + 35ay + -1bx + -5by = 7ax + 35ay + -1bx + -7ax + -5by Combine like terms: 7ax + -7ax = 0 0 + 35ay + -1bx + -5by = 7ax + 35ay + -1bx + -7ax + -5by 35ay + -1bx + -5by = 7ax + 35ay + -1bx + -7ax + -5by Reorder the terms: 35ay + -1bx + -5by = 7ax + -7ax + 35ay + -1bx + -5by Combine like terms: 7ax + -7ax = 0 35ay + -1bx + -5by = 0 + 35ay + -1bx + -5by 35ay + -1bx + -5by = 35ay + -1bx + -5by Add '-35ay' to each side of the equation. 35ay + -1bx + -35ay + -5by = 35ay + -1bx + -35ay + -5by Reorder the terms: 35ay + -35ay + -1bx + -5by = 35ay + -1bx + -35ay + -5by Combine like terms: 35ay + -35ay = 0 0 + -1bx + -5by = 35ay + -1bx + -35ay + -5by -1bx + -5by = 35ay + -1bx + -35ay + -5by Reorder the terms: -1bx + -5by = 35ay + -35ay + -1bx + -5by Combine like terms: 35ay + -35ay = 0 -1bx + -5by = 0 + -1bx + -5by -1bx + -5by = -1bx + -5by Add 'bx' to each side of the equation. -1bx + bx + -5by = -1bx + bx + -5by Combine like terms: -1bx + bx = 0 0 + -5by = -1bx + bx + -5by -5by = -1bx + bx + -5by Combine like terms: -1bx + bx = 0 -5by = 0 + -5by -5by = -5by Add '5by' to each side of the equation. -5by + 5by = -5by + 5by Combine like terms: -5by + 5by = 0 0 = -5by + 5by Combine like terms: -5by + 5by = 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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