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Simplifying (a(3bx + -2a)) = (b(2a + -3bx)) Reorder the terms: (a(-2a + 3bx)) = (b(2a + -3bx)) ((-2a * a + 3bx * a)) = (b(2a + -3bx)) Reorder the terms: ((3abx + -2a2)) = (b(2a + -3bx)) ((3abx + -2a2)) = (b(2a + -3bx)) (3abx + -2a2) = (b(2a + -3bx)) Remove parenthesis around (3abx + -2a2) 3abx + -2a2 = (b(2a + -3bx)) 3abx + -2a2 = ((2a * b + -3bx * b)) 3abx + -2a2 = ((2ab + -3b2x)) 3abx + -2a2 = (2ab + -3b2x) Remove parenthesis around (2ab + -3b2x) 3abx + -2a2 = 2ab + -3b2x Solving 3abx + -2a2 = 2ab + -3b2x Solving for variable 'a'. Reorder the terms: -2ab + 3abx + -2a2 + 3b2x = 2ab + -3b2x + -2ab + 3b2x Reorder the terms: -2ab + 3abx + -2a2 + 3b2x = 2ab + -2ab + -3b2x + 3b2x Combine like terms: 2ab + -2ab = 0 -2ab + 3abx + -2a2 + 3b2x = 0 + -3b2x + 3b2x -2ab + 3abx + -2a2 + 3b2x = -3b2x + 3b2x Combine like terms: -3b2x + 3b2x = 0 -2ab + 3abx + -2a2 + 3b2x = 0 The solution to this equation could not be determined.
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