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1 Section A 1. Write the name of the place value of each underlined digit: a) 1 278 930 b) 842 208 c) 2 007 217 d) 42 600 e) 842 f) 9 000 460 2. Write numerals for the following number words: a) twenty-nine thousand, six hundred forty-three b) eighty thousand, two hundred four c) fifty-one thousand thirty-nine 3. Write number words for the following numerals: a) 2 180 b) 13 008 c) 1 019 800 4. Expand the following numbers using numerals and words: a) 18 060 = b) 819 = c) 38 349 =. Sketch a base ten model of each number, then write the number in expanded form using number words and using numerals: a) 3 622 b) 4 387 3 622 = 3 622 = 4 387 = 4 387 = s Workbook 6, Part I

2 Section A (continued) 6. Write an inequality to show which number is greater: a) 8 643 8 786 b) 6 267 8 232 c) 8 000 6 999 d) 3 979 6 001 e) 37 8 37 122 f) 87 226 87 934 g) 13 002 177 244 7. In the questions below, you will have to regroup two or three times: a) 1 0 0 0 b) 1 0 0 c) 1 0 4 0 0 7 3 3 1 4 8 9 8. Lake Erie Area (in km 2 ) 2 693 This chart gives the area of some of the largest lakes in North America: Great Slave 28 68 a) How much more area does the largest lake cover than the smallest lake? Michigan Great Bear Superior 8 016 31 339 82 103 b) How much more area does Lake Michigan cover than Lake Erie? c) Write the areas of the lakes in order from least to greatest: d) The largest lake in the world is the Caspian Sea in Russia. Its area is 370 990 km 2. How much smaller than the area of the Caspian Sea is the area of Lake Superior? 9. Write 10, 100, 1 000 or 10 000 in the box to make the statement true: a) 26 + = 266 b) 673 + = 773 c) 9 328 + = 10 328 d) 7 264 + = 67 264 e) 8 043 = 84 943 f) 81 263 =80 263 s Workbook 6, Part I

3 Section A (continued) 10. Use each of the digits 4,, 6, 7, 8 once to create a) The greatest odd number possible: b) a number between 7,000 and 6,700: c) An even number whose tens digit and hundreds digit add to 12: d) An odd number whose thousands digit is twice its hundreds digit: 11. Circle the prime numbers: a) 11 2 14 13 17 20 b) 27 1 12 18 29 33 12. Draw a factor tree for the following numbers: a) 18 b) 24 13. Find two pairs of prime numbers less than 20 that differ by 4: 14. Multiply: a) b) c) 3 2 4 3 1 0 3 4 2 6 3 8 1. A hummingbird flaps its wings 1 times. How many times does it flap its wings in a minute? s Workbook 6, Part I

4 Section B 16. Find two different ways to share 29 pens into equal groups so that one pen is left over: 17. Divide: a) b) c) d) 3 ) 8 1 4 ) 8 4 ) 6 4 8 2 ) 7 0 18. Jason eats 8 almonds a day. How many days will he take to eat 104 almonds? 19. What is the least number of whole apples that can be shared equally among 2, 3, or 4 people? 20. Nandita ran 24 laps of her school track. The track is 7 metres long. a) How far has she run? b) How much further must she run if she wants to run 2000 metres? c) About how many extra laps must she run? s Workbook 6, Part I

Section B (continued) 21. Sterling packs 9 books into boxes of, and Philip packs 47 books into boxes of 6. Who uses more boxes? Who has more left over? 22. Share the squares equally among the sets: 23. Ken gave away half of his hockey cards. He put the remaining cards in a scrap book. Each page held 1 cards. He filled 27 pages. a) How many cards did he put in the book? b) If each page held only cards, how many pages would he need to place the cards? c) How many cards did he have before he gave half of his collection away? 24. These thermometers show the temperatures on Thursday and Friday. a) In the blanks, write an integer for each temperature. b) How much did the temperature change? Thursday: 30 2 20 1 10 0 C 10 1 20 2 Friday: C C 30 2 20 1 10 0 C 10 1 20 2 s Workbook 6, Part I

6 Section B (continued) 2. How many negative integers are greater than - 8? 26. Round to the nearest thousands place: a) 91 b) 86 087 c) 84 991 27. Round to the nearest ten thousands place: a) 94 81 b) 6 009 c) 697 999 28. Round 94 86 to the nearest tens hundreds thousands ten thousands 29. Estimate the products by rounding to the leading digits: a) 49 79 = b) 676 1 = c) 296 27 = d) 98 74 = 30. The population of New Brunswick and Nova Scotia are listed in an almanac as 860 000 and 947 800. What digit do you think these numbers have been rounded to? Explain. 31. The population of Newfoundland is 730 400 and the population of Prince Edward Island is 239 700. Estimate the difference in the two populations. Explain how you estimated the difference. s Workbook 6, Part I

Section C 7 32. How much money would you have if you had the following coins? Write your answer in cent notation then in dollar notation: a) 3 pennies = = b) 7 nickels = = c) 8 dimes = = d) 28 pennies = = e) 6 toonies = = f) 3 quarters = = 33. Circle the greater amount of money in each pair: a) 183 or $1.86 b) $1.41 or 143 c) 7 or $0.70 34. $10.30 $39.9 $4.47 $38.0 $6.26 $2.74 $2.64 $32.89 a) If you bought a watch and a soccer ball, how much would you pay? b) Which costs more: a watch and a cap or a pair of pants and a soccer ball? c) Could you buy a soccer ball, a pair of tennis rackets and a pair of pants for $100? d) What would be the total cost of the three most expensive things shown in the pictures above? e) Danny paid 2 $20 bills for the watch. Estimate his change. s Workbook 6, Part I

8 Section C (continued) 3. Tanya s weekly allowance is $4.0. Her mom gave her four coins. Which coins did she use? 36. Mera has $12.16 and Wendy has $13.47. How much more money does Wendy have than Mera? 37. First estimate the amount of money shown. Then tally the amount of each denomination and use the space provided to calculate the actual total: Estimated Total: $2 2 1 2 2 $20 $10 $ $2 $1 2 10 1 Actual Total : 38. Draw a picture to show how to make the following amounts with the least number of coins and bills: a) $64 b) $97 c) $78.73 JUNIOR UNDISCOVERED MATH PRODIGIES s Workbook 3, Part I