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Do you agree with either of them? Explain your reasoning.
Identify the error in generating an expression equivalent to \(4+2x-\frac12(10-4x)\). Then correct the error.
\(4+2x + \frac {\text{-}1}{2}(10 + \text-4x)\)
\(4+2x +\text-5 +2x\)
\(4+2x-5+2x\)
\(\text-1\)
Select all expressions that are equivalent to \(5x -15 - 20x+10\).
\(5x - (15+20x) + 10\)
\(5x+\text-15+\text-20x+10\)
\(5(x-3-4x+2)\)
\(\text-5(\text-x +3+4x+\text-2)\)
\(\text-15x-5\)
\(\text-5(3x+1)\)
\(\text-15(x - \frac13)\)
The school marching band has a budget of up to \$750 to pay for 15 new uniforms and competition fees that total \$300. How much can they spend on each uniform?
Solve the inequality that represents each story. Then interpret what the solution means in the story.
A certain shade of light blue paint is made by mixing \(1\frac12\) quarts of blue paint with 5 quarts of white paint. If you need a total of 16.25 gallons of this shade of light blue paint, how much of each color should you mix? (1 gallon = 4 quarts)