A student has a 2% salt water solution and a 7% salt water solution. To best imitate salt water at a local beach, he needs 1 lit
er of a 3.5% salt water solution. He defines x as the amount of 2% solution and writes this equation: 0.2x + 0.7(x – 1) = 0.35(1)
He solves the equation and determines that x is about 1.17 liters. He interprets this as needing 1.17 liters of 2% solution to make 1 liter of 3.5% solution.
What errors did the student make? Check all that apply.
The percent values were written incorrectly in the equation.
The amount of 7% solution should be written as 1 – x, not x – 1.
The equation as written is solved incorrectly. x ≠ 1.17.
x must represent the amount of the more highly concentrated solution.
The interpretation is incorrect. 1 liter of 2% solution is needed to make 1.17 liters of 3.5% solution.
We have a mean price of $4500 this means that in the 8 cars we have cars with higer and lower prices than $4500 but that if we have to give the same price to 8 cars that would be $4500. Then to know the total price of the all 8 cars we just have to multiply:
