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[/img][br][br]Select [b]all[/b] the statements that correctly describe this diagram
The ratio of __________________ to __________________ to __________________ is ________ : ________ : ________.
To make a snack mix, combine 2 cups of raisins with 4 cups of pretzels and 6 cups of almonds. Use your diagram to complete each sentence.[br][br]There are ________ cups of pretzels for every cup of raisins.
There are ________ cups of almonds for every cup of raisins.
A square is 3 inches by 3 inches. What is its area?
A square has a side length of 5 feet. What is its area?
The area of a square is 36 square centimeters. What is the length of each side of the square?
Explain or show your strategy.
[math]\frac{1}{8}\cdot8=[/math]
[math]\frac{3}{8}\cdot8=[/math]
[math]\frac{1}{8}\cdot7=[/math]
[math]\frac{3}{8}\cdot7=[/math]