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Simplifying y = (4x + 1)[6x * 2x * 2x] + -4[6x(x2 + 7)] Reorder the terms: y = (1 + 4x)[6x * 2x * 2x] + -4[6x(x2 + 7)] Reorder the terms for easier multiplication: y = (1 + 4x)[6 * 2 * 2x * x * x] + -4[6x(x2 + 7)] Multiply 6 * 2 y = (1 + 4x)[12 * 2x * x * x] + -4[6x(x2 + 7)] Multiply 12 * 2 y = (1 + 4x)[24x * x * x] + -4[6x(x2 + 7)] Multiply x * x y = (1 + 4x)[24x2 * x] + -4[6x(x2 + 7)] Multiply x2 * x y = (1 + 4x)[24x3] + -4[6x(x2 + 7)] Remove brackets around [24x3] y = (1 + 4x) * 24x3 + -4[6x(x2 + 7)] Reorder the terms for easier multiplication: y = 24x3(1 + 4x) + -4[6x(x2 + 7)] y = (1 * 24x3 + 4x * 24x3) + -4[6x(x2 + 7)] y = (24x3 + 96x4) + -4[6x(x2 + 7)] Reorder the terms: y = 24x3 + 96x4 + -4[6x(7 + x2)] y = 24x3 + 96x4 + -4[(7 * 6x + x2 * 6x)] y = 24x3 + 96x4 + -4[(42x + 6x3)] y = 24x3 + 96x4 + [42x * -4 + 6x3 * -4] y = 24x3 + 96x4 + [-168x + -24x3] Reorder the terms: y = -168x + 24x3 + -24x3 + 96x4 Combine like terms: 24x3 + -24x3 = 0 y = -168x + 0 + 96x4 y = -168x + 96x4 Solving y = -168x + 96x4 Solving for variable 'y'. Move all terms containing y to the left, all other terms to the right. Simplifying y = -168x + 96x4
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