lily begins solving the equation 4(x - 1)-x = 3(x + 5)-11. her work is shown below.\n4(x - 1)-x = 3(x +…

lily begins solving the equation 4(x - 1)-x = 3(x + 5)-11. her work is shown below.\n4(x - 1)-x = 3(x + 5)-11\n4x - 4 - x = 3x + 15 - 11\n3x - 4 = 3x + 4\nhow can her partial solution be interpreted?\nthe equation has one solution: x = 0.\nthe equation has one solution: x = 8.\nthe equation has no solution.\nthe equation has infinite solutions.

lily begins solving the equation 4(x - 1)-x = 3(x + 5)-11. her work is shown below.\n4(x - 1)-x = 3(x + 5)-11\n4x - 4 - x = 3x + 15 - 11\n3x - 4 = 3x + 4\nhow can her partial solution be interpreted?\nthe equation has one solution: x = 0.\nthe equation has one solution: x = 8.\nthe equation has no solution.\nthe equation has infinite solutions.

Answer

Explanation:

Step1: Analyze the simplified equation

We have the equation (3x - 4=3x + 4). Subtract (3x) from both sides. (3x-3x - 4=3x-3x + 4).

Step2: Evaluate the result

We get (- 4=4), which is a false statement.

Answer:

The equation has no solution.