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The solution to \(5-3x > 35\) is either \(x>\text-10\) or \(\text-10>x\). Which solution is correct? Explain how you know.
The school band director determined from past experience that if they charge \(t\) dollars for a ticket to the concert, they can expect attendance of \(1000-50t\). The director used this model to figure out that the ticket price needs to be \$8 or greater in order for at least 600 to attend. Do you agree with this claim? Explain your reasoning.
Which inequality is true when the value of \(x\) is -3?
\(\text-x -6 < \text-3.5\)
\(\text-x- 6 >3.5\)
\(\text-x -6 > \text-3.5\)
\(x -6 > \text-3.5\)
Represent the solution for each inequality on the number line.
\(x\leq5\)
\(x<\frac52\)
Write three different equations that represent the tape diagram.
A baker wants to reduce the amount of sugar in his cake recipes. He decides to reduce the amount used in 1 cake by \(\frac12\) cup. He then uses \(4\frac12\) cups of sugar to bake 6 cakes.
One year ago, a tree was 4 feet 6 inches tall. Now the tree is 4 feet 10 inches tall. By what percentage did the tree’s height increase in the last year?