Using the conversion factor \(1\) yard \(=3\) feet, how many feet are in \(7\) yards?
- \(10\) feet
- \(14\) feet
- \(21\) feet
- \(28\) feet
Students will build Grade 6 mastery of converting measurement units using models, equations, and test-style reasoning.
Using the conversion factor \(1\) yard \(=3\) feet, how many feet are in \(7\) yards?
A recipe calls for \(2\) pounds of sugar. How many ounces of sugar are needed? (Use \(1\) pound \(=16\) ounces.)
Convert \(240\) centimeters to meters. (Use \(1\) meter \(=100\) centimeters.)
A bottle contains \(3\) liters of juice. How many milliliters is this? (Use \(1\) liter \(=1000\) milliliters.)
Sarah is \(64\) inches tall. How many feet tall is Sarah? (Use \(1\) foot \(=12\) inches.)
A road is \(5\) kilometers long. How many meters long is the road? (Use \(1\) kilometer \(=1000\) meters.)
A baker needs \(8\) cups of flour. How many fluid ounces is this? (Use \(1\) cup \(=8\) fluid ounces.)
Which conversion uses a correct ratio table?
Multiply yards by the conversion factor: \(7\times3=21\) feet.
Multiply: \(2 \times 16 = 32\) ounces.
Divide: \(240 \div 100 = 2.4\) meters.
Multiply: \(3 \times 1000 = 3000\) mL.
Divide: \(64 \div 12 = 5\frac{4}{12} = 5\frac{1}{3}\) feet.
Multiply: \(5 \times 1000 = 5000\) meters.
Multiply: \(8 \times 8 = 64\) fl oz.
The correct conversion is \(1\) gallon \(=4\) quarts.