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Simplifying y(n) + y(n + -1) + 0.5y(n + -2) + 0.25y(n + -3) = x(n) Multiply y * n ny + y(n + -1) + 0.5y(n + -2) + 0.25y(n + -3) = x(n) Reorder the terms: ny + y(-1 + n) + 0.5y(n + -2) + 0.25y(n + -3) = x(n) ny + (-1 * y + n * y) + 0.5y(n + -2) + 0.25y(n + -3) = x(n) Reorder the terms: ny + (ny + -1y) + 0.5y(n + -2) + 0.25y(n + -3) = x(n) ny + (ny + -1y) + 0.5y(n + -2) + 0.25y(n + -3) = x(n) Reorder the terms: ny + ny + -1y + 0.5y(-2 + n) + 0.25y(n + -3) = x(n) ny + ny + -1y + (-2 * 0.5y + n * 0.5y) + 0.25y(n + -3) = x(n) Reorder the terms: ny + ny + -1y + (0.5ny + -1y) + 0.25y(n + -3) = x(n) ny + ny + -1y + (0.5ny + -1y) + 0.25y(n + -3) = x(n) Reorder the terms: ny + ny + -1y + 0.5ny + -1y + 0.25y(-3 + n) = x(n) ny + ny + -1y + 0.5ny + -1y + (-3 * 0.25y + n * 0.25y) = x(n) Reorder the terms: ny + ny + -1y + 0.5ny + -1y + (0.25ny + -0.75y) = x(n) ny + ny + -1y + 0.5ny + -1y + (0.25ny + -0.75y) = x(n) Reorder the terms: ny + ny + 0.5ny + 0.25ny + -1y + -1y + -0.75y = x(n) Combine like terms: ny + ny = 2ny 2ny + 0.5ny + 0.25ny + -1y + -1y + -0.75y = x(n) Combine like terms: 2ny + 0.5ny = 2.5ny 2.5ny + 0.25ny + -1y + -1y + -0.75y = x(n) Combine like terms: 2.5ny + 0.25ny = 2.75ny 2.75ny + -1y + -1y + -0.75y = x(n) Combine like terms: -1y + -1y = -2y 2.75ny + -2y + -0.75y = x(n) Combine like terms: -2y + -0.75y = -2.75y 2.75ny + -2.75y = x(n) Multiply x * n 2.75ny + -2.75y = nx Solving 2.75ny + -2.75y = nx Solving for variable 'n'. Move all terms containing n to the left, all other terms to the right. Add '-1nx' to each side of the equation. 2.75ny + -1nx + -2.75y = nx + -1nx Reorder the terms: -1nx + 2.75ny + -2.75y = nx + -1nx Combine like terms: nx + -1nx = 0 -1nx + 2.75ny + -2.75y = 0 Add '2.75y' to each side of the equation. -1nx + 2.75ny + -2.75y + 2.75y = 0 + 2.75y Combine like terms: -2.75y + 2.75y = 0.00 -1nx + 2.75ny + 0.00 = 0 + 2.75y -1nx + 2.75ny = 0 + 2.75y Remove the zero: -1nx + 2.75ny = 2.75y Combine like terms: 2.75y + -2.75y = 0.00 -1nx + 2.75ny + -2.75y = 0.00 The solution to this equation could not be determined.
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