Jason ran \(\large \frac{5}{7}\) of the distance around the school track. Sara ran \(\large \frac{4}{5}\) of Jason’s distance. What fraction of the total distance around the track did Sara run?
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Question 2
The Blue Lake Trail is \(11\frac{3}{8}\) miles long. Gemma has hiked \(2\frac{1}{2}\) miles each hour for 3 hours. How far is she from the end of the trail?
\(\large 3\frac{7}{8}\) miles
\(\large 4\frac{1}{2}\) miles
\(\large 4\frac{7}{8}\) miles
\(\large 8\frac{7}{8}\) miles
Question 3
A painting is \(\large 2\frac{2}{3}\) feet long and \(\large 1\frac{1}{2}\) feet high. What is the area of the painting?
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Question 4
Lucy earned $18 babysitting on Friday and $20 babysitting on Saturday. On Sunday, she spent half of the money. Which expression matches the words?
\(\large 18+20\div2\)
\(\large (18+20)\div2\)
\(\large 2\times(18+20)\)
\(\large 2\times18+20\)
Question 5
Fraser is making a scale drawing of a dog house. The dimensions of the drawing will be \(\large \frac{1}{8}\) of the dimensions of the actual doghouse. The height of the actual doghouse is \(\large 36\frac{3}{4}\) inches. Will the dimensions of Fraser’s drawing be equal to, greater than, or less than the dimensions of the actual dog house?
Question 6
One cookie recipe calls for \(2\frac{1}{3}\) cups of sugar. Another cookie recipe calls for \(2\frac{1}{2}\) cups of sugar. Tim has 5 cups of sugar. If he bakes both recipes, how much sugar will he have left over?
\(\large 0\)
\(\large \frac{1}{6}\)
\(\large 1\frac{1}{6}\)
\(\large 4\frac{5}{6}\)
Question 7
A glass can hold \(\large 3\frac{1}{3}\) cups of water. A bowl can hold \(\large 2\frac{3}{5}\) times the amount in the glass. How many cups can a bowl hold?
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Question 8
Three girls searched for geodes in the desert. Corinne collected \(11\frac{1}{8}\) pounds, Ellen collected \(4\frac{5}{8}\)pounds, and Leonda collected \(3\frac{3}{4}\) pounds. How much more did Corinne collect than the other two girls combined?
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Question 9
Marisol is painting on a piece of canvas that has an area of 180 square inches. The length of the painting is \(\large 1\frac{1}{4}\) times the width. What are the dimensions of the painting?
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Question 10
An artificial lake is in the shape of a rectangle and has an area of \(\large \frac{9}{20}\) square mile. The width of the lake is \(\large \frac{1}{5}\) the length of the lake. What are the dimensions of the lake?