Select [b]all [/b]the ways he could make each box have the same number of blocks.
2 3 1 4 5 2 3 4 3[br][br]She said that, if she redistributed the strokes on different greens, she could tell that her average number of strokes per hole is 3. Explain how Clare is correct.
Three sixth-grade classes raised $25.50, $49.75, and $37.25 for their classroom libraries. They agreed to share the money raised equally. What is each class’s equal share? Explain or show your reasoning.
In her English class, Mai’s teacher gives 4 quizzes each worth 5 points. After 3 quizzes, she has the scores 4, 3, and 4. What does she need to get on the last quiz to have a mean score of 4? Explain or show your reasoning.
Here are histograms of the lengths for each 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[/img][br][br]Which container tends to have longer worms than the other container?
[br]For which container would 15 millimeters be a reasonable description of a typical length of the worms in the container?
If length is related to age, which container had the most young worms?
Diego thinks that [math]x=3[/math] is a solution to the equation [math]x^2=16[/math]. Do you agree? Explain or show your reasoning.