
1 Computations / 4 pts
Compute and simplify.
- \( 6 \div \dfrac{1}{3} \)
- \( \dfrac{4}{5} \div 2 \)
- \( \dfrac{5}{8} \div \dfrac{5}{12} \)
- \( 2\dfrac{1}{3} \div \dfrac{7}{6} \)
2 Reciprocals / 3 pts
- Give the reciprocal of \( \dfrac{9}{4} \).
- Give the reciprocal of 6.
- True or false: \( \dfrac{3}{5} \div 4 = \dfrac{12}{5} \). Justify and correct if needed.
3 Bar model / 3 pts
The bar is cut into twelfths and 10 twelfths are colored, which is \( \dfrac{5}{6} \).
- Write the division that asks how many \( \dfrac{1}{12} \) fit in \( \dfrac{5}{6} \).
- Give the quotient.
- Check your answer by multiplication.
4 Soup for the class / 4 pts
- A cook has \( 3\dfrac{1}{2} \) liters of soup. Each bowl holds \( \dfrac{1}{4} \) liter. How many bowls can she fill?
- Then \( \dfrac{3}{4} \) liter of soup is shared equally among 3 students. How much does each student get?
5 Interpreting quotients / 3 pts
- Is \( 7 \div \dfrac{2}{5} \) greater or less than 7? Explain.
- Is \( \dfrac{3}{4} \div \dfrac{9}{8} \) greater or less than \( \dfrac{3}{4} \)? Explain.
- Compute the quotient in part b.
6 Slow snail / 3 pts
A snail crawls \( \dfrac{3}{10} \) meter in \( \dfrac{1}{4} \) hour.
- Find its speed in meters per hour.
- How many hours would it need to crawl 3 meters at that speed?
Test yourself: quick challenge for Grade 6
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