Exam 1: Fractions

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A concrete walkway will be 18 feet long, 3 2/3 feet wide and 1/3 foot thick. Compute the number of cubic feet of concrete used to make the patio.​

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Add the following fractions and mixed numbers. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a. Add the following fractions and mixed numbers. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a.    b.    c.  b. Add the following fractions and mixed numbers. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a.    b.    c.  c. Add the following fractions and mixed numbers. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a.    b.    c.

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​A small candy company specializes in handmade chocolates. In one hour, one employee made 7 1/3 pounds of chocolates, another employee made 8 4/5 pounds, and a third employee made 7 1/4 pounds. Compute the total number of pounds the three employees made together.

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A cook has a recipe for a pasta sauce that calls for 3/4 cup of chopped onions. One recipe makes enough for six servings. Compute the volume of chopped onions that would be required for fifteen servings. (Hint: That means the cook must prepare 15/6 = 2 1/2 recipes.)​

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A homeowner is planning to build a concrete sidewalk that will require 1 3/4 cubic yards of concrete. She also will build a small patio requiring 2 1/3 cubic yards of concrete. The two projects are in the backyard, so the concrete will be carried in a wheelbarrow. The wheelbarrow will comfortably hold 1/6 of cubic yard of concrete. How many wheelbarrow loads will be required for the entire job?​

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Divide the following fractions. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a. Divide the following fractions. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a.    b.    c.  b. Divide the following fractions. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a.    b.    c.  c. Divide the following fractions. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a.    b.    c.

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Add the following fractions and mixed numbers. Write the answers as fractions or mixed numbers in lowest terms. ​ a. Add the following fractions and mixed numbers. Write the answers as fractions or mixed numbers in lowest terms. ​ a.    b.    c.  b. Add the following fractions and mixed numbers. Write the answers as fractions or mixed numbers in lowest terms. ​ a.    b.    c.  c. Add the following fractions and mixed numbers. Write the answers as fractions or mixed numbers in lowest terms. ​ a.    b.    c.

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​An electrician bought a 100-foot roll of 12-gauge copper wire, and used 32 7/12 feet for one job and 26 3/4 feet for a second job. How many feet of wire remained on the roll?

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A farmer planted 3 2/3 acres of oats, 5 3/4 acres of wheat, and 2 5/6 acres of barley. Compute the total number of acres planted.​

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​Mr. Steev planned to fence 7 1/2 acres of land to grow a new variety of wheat. After he had finished fencing 3 3/4 acres of the land, it started raining. How many acres of the land remained to be fenced?

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Change the mixed numbers to improper fractions and divide. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a. Change the mixed numbers to improper fractions and divide. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a.    b.    ​ ​ b. Change the mixed numbers to improper fractions and divide. Write the answers as fractions or mixed numbers in lowest terms.​ ​ a.    b.    ​ ​ ​ ​

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​Last week, an organic produce farm delivered 11 3/8 pounds of green leaf lettuce, 13 7/16 pounds of romaine lettuce, and 9 5/6 pounds of red leaf lettuce. What was the total weight of the lettuce delivered?

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Change the improper fractions to whole or mixed numbers. Reduce fractional parts to lowest terms.​ ​ a. Change the improper fractions to whole or mixed numbers. Reduce fractional parts to lowest terms.​ ​ a.    b.    c.  b. Change the improper fractions to whole or mixed numbers. Reduce fractional parts to lowest terms.​ ​ a.    b.    c.  c. Change the improper fractions to whole or mixed numbers. Reduce fractional parts to lowest terms.​ ​ a.    b.    c.

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​In the bedroom of a house, there were 1 5/16 inches of space underneath the door before a carpet and pad were installed. After the installation, the space was only 1/7 of the previous space. Find the space under the door after the installation.

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​For her semester project, an art student was required to complete an oil painting that was at least 5 square feet in area. If the student wanted to make a painting that was 3 3/4 feet wide, what is the minimum height that it could be?

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A house painter uses about 2 1/2 quarts of paint per hour on a specific type of wooden exterior trim. For an 8-hour day, the painter's preparation work is 3/4 of an hour, with 1/2 hour for cleanup. If the person paints the remainder of the 8 hours, compute the number of quarts of paint that will be used.​

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Divide the following fractions. Write the answers as fractions or mixed numbers in lowest terms. ​ a. Divide the following fractions. Write the answers as fractions or mixed numbers in lowest terms. ​ a.    b.    c.  b. Divide the following fractions. Write the answers as fractions or mixed numbers in lowest terms. ​ a.    b.    c.  c. Divide the following fractions. Write the answers as fractions or mixed numbers in lowest terms. ​ a.    b.    c.

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​A car manufacturer claims that one of its new models will travel 32 miles on one gallon of gasoline. If the claim is true, how far should it travel on 3 3/4 gallons of gasoline?

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A small vegetable garden is 7 1/2 feet by 7 1/5 feet. If there are 8 square feet in 1 square yard, compute the number of square yards that are in the vegetable garden.​

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​Linda wanted to paint a small wall in her apartment. She bought a can paint that was supposed to cover 120 square feet. The height of the wall was 9 1/3 feet high. What length of wall could she paint with this one can of paint?

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