
1 Equivalent fractions / 3 pts
- Find the missing number: \(\dfrac{5}{7} = \dfrac{?}{28}\). (1 pt)
- Write \(\dfrac{18}{30}\) in simplest form. (1 pt)
- Are \(\dfrac{8}{12}\) and \(\dfrac{10}{15}\) equivalent? Justify. (1 pt)
2 Least common multiple / 3 pts
Find the LCM of each pair.
- \(9\) and \(12\) (1 pt)
- \(5\) and \(7\) (1 pt)
- \(8\) and \(20\) (1 pt)
3 Adding and subtracting fractions / 4 pts
Calculate. Simplify your answers.
- \(\dfrac{3}{5} + \dfrac{1}{4}\) (1 pt)
- \(\dfrac{5}{12} + \dfrac{7}{18}\) (1.5 pts)
- \(\dfrac{11}{15} - \dfrac{2}{9}\) (1.5 pts)
4 Mixed numbers / 3 pts
Calculate.
- \(3\dfrac{2}{5} + 1\dfrac{7}{10}\) (1.5 pts)
- \(6\dfrac{1}{6} - 2\dfrac{3}{4}\) (1.5 pts)
5 Estimating / 3 pts
- Estimate \(\dfrac{4}{9} + \dfrac{11}{12}\) using the benchmarks \(0\), \(\dfrac{1}{2}\) and \(1\). (1.5 pts)
- Calculate the exact sum and explain why it is reasonable. (1.5 pts)
6 The bike trip / 4 pts
Marco rides \(12\dfrac{3}{4}\) miles on Saturday and \(9\dfrac{5}{6}\) miles on Sunday.
- How many miles does he ride in all? (2 pts)
- His goal for the weekend is \(25\) miles. How many miles short of the goal is he? (1 pt)
- How much longer was the Saturday ride than the Sunday ride? (1 pt)
Test yourself: quick challenge for Grade 5
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