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5. How many dimes should be received for 6 quarters?

6. A boy earns 5¢ a day helping his father and 10¢ helping his mother. Find how much he earns in 6 days.

7. Suppose you earn 25¢ a week out of which you spend 10¢. How much would you save in 2 weeks?

8. If you save 10¢ a week, how much money will you have in 10 weeks?

9. How much more money will I have in 4 weeks if I save 15¢ a week than if I save 10¢ a week?

10. A girl puts 20¢ in her new bank on the first day that she has it. The next day she puts in 30¢. The day after that she takes out half of what she had put in. How much does she take out?

11. A boy's allowance is 20¢ a week. One week he saves of it. The next week of it. How much does he save?

12. At 25¢ apiece how many tickets to a school entertainment can be bought for 75¢?

13. At $4.12 each, how much must be paid for 2 tennis rackets?

14. A grocer paid $4.20 a barrel for apples which he sold for $5.00 a barrel. This was a gain of how much on each barrel? What was his gain on 10 barrels?

15. A girl took out a money order for $2.75 and paid a fee of 5¢. How much change should she receive from 3 one-dollar bills?

16. A laundress works at 30¢ an hour from 8 o'clock in the morning until 5 o'clock in the afternoon. How much is due her if no deduction is made for the noon hour?

17. Coal is selling at $12.00 a ton. How much should be paid for ton?

18. A man works 8 hours a day for $4.80. How much does he receive for each hour's work?

PROBLEM REVIEW AND TEST

27

[With pencil.]

19. How much should be paid for 3 dozen eggs at 58¢ a dozen, 5 pounds of butter at 62¢ a pound, and 1 sack of our for 75¢?

Find the total amount due on the items in each problem: 1

20. 1 sweater @ $7.75.

3 football suits @ $9.25.
1 football @ $2.98.

22. 3 doz. eggs @ 72¢.

2 lb. butter @ 68¢.

2 lb. coffee @ 60¢.

3 boxes of crackers @ 7¢.

24. 2 games @ 25¢.

1 box paper @ 25¢.

2 books @ 98¢.

1 fountain pen @ $1.25.

1 box paints 75¢.

21. 2 baseballs @ $1.25.

1 bat @ 65¢.

1 glove @ $1.35.

23. 3 loaves of bread @ 12¢.` lb. tea @ 90¢.

10 lb. sugar @ 12¢.

6 cans of tomatoes @ 25¢.

25. 3 yd. silk @ $2.25.
2 yd. lining @ 25¢.
6 yd. braid @ 28¢.

3 spools thread @ 5ć.
2 doz. buttons @ 40¢.

26. Find the amount of change that should be received from a ten-dollar bill in paying for 1 barrel of apples at $5.75, and a bushel of potatoes at $2.25.

27. At 25¢ a day, how many days does it take to save $8.75?

28. How much does it cost to heat and light a house for 8 months, if the heating costs $7.25 a month and the lighting $1.48 a month?

29. A man earns $1820 per year. How much are his earnings per week (52 weeks)? Per month (4 weeks)?

30. A young man earning $75 a month saves of his salary. How much does he save in a year's time?

31. For safe-keeping, I put into the bank $25, $10, $50, and $35. Later I take out $4.75, $12.50, $9.50, $2.48, and $12.75. Find how much I have left in the bank.

1 When an item in a bill reads 2 baseballs @ $1.25, the sign @ is read at and the word each is understood after $1.25. In the item 3 doz. eggs @ 52, the words a dosen are understood after 52¢.

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These tests are to help you further in learning to compute accurately and with speed. If, within the time limit, you fail to get the correct answers to all of the problems in a test, practice solving the problems of the same kind on pages 272-275, then try the test again.

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Test No. 11. Divide. Time limit, 5 minutes.

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If you had no trouble with the test above, try to get the correct

answers to these problems:

*1. 9768 X 798

=

?

*2. 1,398,061 162 = ?

While a class as a whole is working on the Fractional Part in Chapter II, those pupils who are below the standards on the tests above should be given extra time daily for practice, using the exercises on pages 272–275.

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This exercise and the others like it through the book are to help you measure your progress in computing. Try, within a limit of 12 minutes, to make a score of 100 points. The number of points to be counted for each correct answer is given in parenthesis below the letter of the problem.

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CHAPTER II. THE FRACTIONAL PART

17. Some Uses for the Fractional Part1

[Without pencil.]

1. In order to get the dimensions of the patterns on page 31,

first study this ruler:

יזיזייזיויזיג

Find on the ruler: 1 inch, inch, 1 inches, inch, 11 inches, of an inch, 13 inches.

2. What sign is used for inches?

3. Point out on the ruler: ", 5", 18", 18", 27".

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13. The dimensions of the patterns on the next page are given in inches. Find the length and the width of the material required for each article.

Such parts of a quantity as one half (), one fourth (1), three fourths (2), one eighth (1), and five eighths (3) are called fractions.

14. Name the fractions used with the whole numbers on the pattern for the tray. Name those used on the pattern for the portfolio.

1 The purpose of the first half of this chapter is to review former work in fractions and to lay a foundation for the technical treatment that comes later.

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