5th grade math - itawamba county school district grade...the table below shows the longest jump from...
TRANSCRIPT
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5th Grade Math
To Proficiency and
Beyond!
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5th Grade Tutorial Packet Contents
I. Measurement and Data Packet and Answer Key
II. Numbers and Operations in Base Ten Packet and Answer Key
III. Numbers and Operations with Fractions Packet and Answer Key
IV. Performance Task Packet and Answer Key
V. iReady Comprehensive Practice Tests and Answer Keys
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Measurement & Data
MDE Testlet Practice Items
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Measurement & Data
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Measurement & Data
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Measurement & Data
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Measurement & Data
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Measurement & Data
Questar Practice Items
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Measurement & Data
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Measurement & Data
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Measurement & Data
North Carolina Practice Items
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Measurement & Data
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Measurement & Data
Answer Key 1. B 2. A2, B3, C1 3. B 4. A, C, D, E 5. D 6. C, E 7. C 8. D 9. C 10. C 11. D 12. D 13. 34 14. 120 15. A 16. C
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Numbers & Operations in Base Ten
MDE Testlet Practice Items
1
2
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
Questar Practice Items
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10
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
North Carolina Practice Items
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
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Numbers & Operations in Base Ten
Answer Key 1. B 2. A, C, D, F 3. A5, B3, C1, D4, E2 4. A2, B1, C2, D1 5. C 6. A 7. A2, B1, C2, D1, E2 8. A 9. D 10. 1B, 2A, 3B 11. D 12. C 13. B 14. > , < 15. C, D 16. C 17. B 18. B 19. C 20. 2, 1 21. >, < 22. A 23. A 24. 2736 25. 70 26. 30.5 27. C 28. B 29. B 30. C 31. A 32. B
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Number & Operations—Fractions
MDE Testlet Practice Items
1
2
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
Questar Practice Items
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10
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
North Carolina Practice Items
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
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Number & Operations—Fractions
Answer Key 1. B, E 2. D 3. D 4. B, C 5. D 6. A 7. A1, B2, C1 8. B, C, D 9. C 10. A 11. D 12. 1, 2 13. D 14. D 15. C 16. 1A, 2C, 3B 17. D 18. B 19. A 20. D 21. C 22. A 23. B 24. C 25. B 26. C 27. B 28. C 29. C 30. D 31. B 32. C 33. A 34. A 35. B 36. B 37. 0.9 38. 3 39. C 40. D 41. D 42. A
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This document contains information that is proprietary to Bailey Education Group, LLC. Any unauthorized use or distribution of this information is prohibited.
5th Grade
MAAP Tested Area
Performance Tasks
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State-tested Performance Task Standards
This document contains information that is proprietary to Bailey Education Group, LLC. Any unauthorized use or distribution of this information is prohibited.
Number of Pages – Task 1
There are 328 pages in each book. Miguel reads between 16 and 19 books during a quarter of the school year.
1. What is the most number of pages that Miguel could have read?
2. What is the least amount of pages?
3. Write a sentence explaining your thinking.
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State-tested Performance Task Standards
This document contains information that is proprietary to Bailey Education Group, LLC. Any unauthorized use or distribution of this information is prohibited.
Field Trip Funds – Task 2 Mrs. White is planning a field trip for the 5th grade students at Sunshine Elementary School. There are 95 students in the 5th grade. The trip costs $35 per student.
1. How much money will Mrs. White collect?
2. If 87 third graders and 92 fourth graders also come on the trip, how much
money will Mrs. White collect?
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State-tested Performance Task Standards
This document contains information that is proprietary to Bailey Education Group, LLC. Any unauthorized use or distribution of this information is prohibited.
Elmer’s Multiplication Error – Task 3
This is Elmer’s work on a multiplication problem:
A. Use estimation to explain why Elmer’s answer is not reasonable. Explain.
B. What error do you think Elmer made? Why do you think he made that error?
C. Find 179 x 64 using a correct version of Elmer’s method. Then show another way of doing it to help Elmer see why your answer is correct.
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State-tested Performance Task Standards
This document contains information that is proprietary to Bailey Education Group, LLC. Any unauthorized use or distribution of this information is prohibited.
Who Ran Farther? – Task 4
In order to prepare for next month’s 5 kilometer (km) race, students ran last week. The table shows the amount that each person ran during the 4 running days.
Person Day 1 Day 2 Day 3 Day 4
Tomas 6 and 1/2 km 3,750 m 5.15 km 2,500 m
Jackie 8,000 m 1,800 m 4,300 m 3.4 km Ruby 5.9 km 1.7 km 4,250 m 5,270 m Abe 2,790 m 3.2 km 4.91 km 6,200 m
Based on the data above:
1) How far did each person run during the 4 running days last week?
2) Which runner ran the longest distance on a day? How long was that run?
3) Which runner ran the shortest distance on a day? How long was that run?
4) Bobby ran farther than everyone in the table. He ran the same distance each day. How far could Bobby have run each day? Write a sentence to explain how you found your answer.
5) Sarah ran faster than 2 of the people in the table and slower than everyone else. She ran the same distance each day. How far could Sarah have run each day? Write a sentence to explain how you found your answer.
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State-tested Performance Task Standards
This document contains information that is proprietary to Bailey Education Group, LLC. Any unauthorized use or distribution of this information is prohibited.
Long Jumps – Task 5
The table below shows the longest jump from 4 fifth graders in the field day competition.
Person Jump Cindy 2 yards, 1 foot 3 inches
Tyrette 7 feet, 2 inches Nina 2 yards, 1 foot, 1 inch
Monique 7 feet, 4 inches Based on the data above:
1) Order the students from the longest to the smallest jump. Write a sentence explaining how you know that you are correct.
2) What was the difference between the longest and the shortest jump?
3) Drew jumped farther than all four students above but jumped shorter than 7 feet, 7 inches. How far could Drew have jumped? Write a sentence explaining how you know that you are correct.
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State-tested Performance Task Standards
This document contains information that is proprietary to Bailey Education Group, LLC. Any unauthorized use or distribution of this information is prohibited.
Converting Fractions of a Unit – Task 6
A. Five brothers are going to take turns watching their family’s new puppy. How much
time will each brother spend watching the puppy in a single day if they all watch him for an equal length of time? Write your answer:
1) Using only hours, 2) Using a whole number of hours and a whole number of minutes, and 3) Using only minutes.
B. Mrs. Hinojosa had 75 feet of ribbon. If each of the 18 students in her class gets an equal length of ribbon, how long will each piece be? Write your answer:
1)Using only feet, 2) Using a whole number of feet and a whole number of inches, and 3) Using only inches.
C. Wesley walked 11 miles in 4 hours. If he walked the same distance every hour, how far did he walk in one hour? Write your answer:
1) Using only miles, 2) Using a whole number of miles and a whole number of feet, and 3) Using only inches.
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State-tested Performance Task Standards
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Partner Prisms – Task 7
A. Use Snap cubes to build 2 right rectangular prisms that have different lengths and widths. Connect your 2 prisms by stacking them on top of each other to make a new figure.
B. Calculate the volume of your new figure and write an equation to match your figure.
C. Trade figures with a partner. What is the volume of your partner’s figure? Write an equation to match your figure.
D. Write a sentence to explain how you found the volume of your figure.
E. Possible prompt: How does knowing how to find the volume of the smaller right rectangular prism help you find the volume of these figures?
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State-tested Performance Task Standards
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Transferring Teachers – Task 8
Ms. Webb is switching schools and needs to pack up her classroom. She has decided to rent a moving truck so that she can move her boxes in one trip. All of the trucks are 5 feet wide and 6 feet tall, but the trucks have different lengths. The choices of lengths are 10 feet, 14 feet, 17 feet, 20 feet, 24 feet, and 26 feet. Find the volume of each truck to determine how much it can hold. Ms. Webb stacked all of her boxes into a pile that is 12 feet wide, 7 feet long, and 3 feet high. Which truck should she rent? Ms. Bradley is also switching schools. She and Ms. Webb are thinking about renting a truck together. If Ms. Bradley’s stack of boxes is 9 feet wide, 11 feet long, and 4 feet high, which truck would the two teachers have to rent in order to hold all their boxes?
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State-tested Performance Task Standards
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Breaking Apart Composite Solids – Task 9
Students will need two different color markers or crayons to complete this task.
A. John was finding the volume of this figure. He decided to break it apart into two separate rectangular prisms. John found the volume of the solid below using this expression: (4 x 4 x 1) + (2 x 4 x 2).
Decompose the figure into two rectangular prisms and shade them in different colors to show one way John might have thought about it.
B. Phyllis also broke this solid into two rectangular prisms, but she did it differently than John. She found the volume of the solid below using this expression: (2 x 4 x 3) + (2 x 4 x 1).
Decompose the figure into two rectangular prisms and shade them in different colors to show one way Phyllis might have thought about it.
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State-tested Performance Task Standards
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Cari’s Aquarium – Task 10
Cari is the lead architect for the city’s new aquarium. All of the tanks in the aquarium will be rectangular prisms where the side lengths are whole numbers.
A. Cari’s first tank is 4 feet wide, 8 feet long, and 5 feet high. How many cubic feet of water can her tank hold?
B. Cari knows that a certain species of fish needs at least 240 cubic feet of water in their tank. Create 3 separate tanks that hold exactly 240 cubic feet of water. (Ex: She could design a tank that is 10 feet wide, 4 feet long and 6 feet in height.)
C. In the back of the aquarium, Cari realizes that the ceiling is only 10 feet high. She needs to create a tank that can hold exactly 100 cubic feet of water. Name one way that she could build a tank that is not taller than 10 feet.
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State-tested Performance Task Standards
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Answer Key
Task 1 – Number of Pages • Limited Performance: ✓ Student is unable to perform several of the calculations. ✓ Student is unable to give clear and accurate explanation for how to multiply multi-
digit whole numbers. • Not Yet Proficient: ✓ Student correctly computes all but 1 of the calculations. OR ✓ Student correctly solves all tasks BUT cannot give clear and accurate explanations.
• Proficient in Performance: ✓ Accurate answers (6,232 for most, 5,248 for least) AND ✓ Clear and accurate explanation about their reasoning.
Task 2 – Field Trip Funds
• Limited Performance ✓ Student is unable to calculate the cost of the trip without assistance.
• Not Yet Proficient ✓ Student correctly calculates the cost of the trips, but uses an algorithm that is less
efficient than the standard algorithm. • Proficient in Performance ✓ Student calculates that the cost of the trip for 95 fifth graders will be 3,325. ✓ Student calculates that the cost for all the 3rd -5th graders will be $9,950. ✓ Student uses the standard algorithm fluently and efficiently to calculate
multiplication.
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State-tested Performance Task Standards
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Task 3 – Elmer’s Multiplication Error
A. 179 is greater than 100 and 64 is greater than 60, and 100 x 60 = 6,000. Since 179 x 64 is greater than 100 x 60, we can see that Elmer’s answer of 1,790 is much too small.
B. The standard algorithm breaks 64 x 179 into 60 x 179 + 4 x 179. Elmer’s work for 4 x 179 is correct (4 x 179 = 716). However, on the next line, he wrote the product 6 x 179 instead of the product of 60 x 179. This is why his answer is much too small.
C. Here is the correct calculation using Elmer’s method:
D. Here is the answer using the partial products algorithm:
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State-tested Performance Task Standards
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Here is a rectangle with side lengths 100 + 70 + 9 and 60 + 4 that shows all of the partial products as the area of par of the rectangle:
Task 4: Who Ran Farther?
• Limited Performance ✓ Students have limited understanding of the concept.
• Not Yet Proficient ✓ Students provide correct answers but have an unclear or inaccurate explanation. OR ✓ Students have one or two incorrect answers.
• Proficient in Performance ✓ Student provides correct answers and explanations:
1) Tomas: 17.9 km or 17,900 m; Jackie: 17.5 km or 17,500 m; Ruby: 17.12 km or 17,120 m; Abe: 17.1 km or 17,100 m. 2) Jackie on Day 1 ran 8,000m or 8 km. 3) Ruby on Day 2 ran 1,700 m or 1.7 km. 4) Bobby has to have run more than 17.9 km or 4.475 km each day. 5) Sarah ran between 17.12 and 17.5 km total. Sarah ran between 4.28 and 4.375 km each day.
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State-tested Performance Task Standards
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Task 5: Long Jumps • Limited Performance ✓ Students have limited understanding of the concept.
• Not Yet Proficient ✓ Students provide correct answers but have an unclear or inaccurate explanation. OR ✓ Students have one or two incorrect answers.
• Proficient in Performance ✓ Student provides correct answers and explanations:
1) Cindy: 7 feet, 3 inches OR 87 inches; Tyrette: 86 inches; Nina: 7 feet, 1 inch OR 85 inches; Monique: 88 inches. 2) Monique was the longest and Nina was the shortest. 88-85 = 3 inches/ 3) Drew jumped further than 88 inches but shorter than 91 inches. Drew could have jumped either 88 or 89 inches.
✓ Sentences are clear and accurate. Task 6: Converting Fractions of a Unit A-1: 44/5 hours 2: 4 hrs. 48 mins. 3: 228 mins. B-1: 41/6 feet 2: 4 ft. 2 in. 3: 50 in. C-1: 23/4 miles or 2.75 miles 2: 2 mi. and 3,960 ft. 3: 14,520 ft.
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State-tested Performance Task Standards
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Task 7: Partner Prisms • Limited Performance ✓ Student cannot build and calculate volumes of figures without assistance.
• Not Yet Proficient ✓ Student builds solid figure made up of 2 right rectangular prisms. ✓ Student calculates the volume of his figure and his partner’s figure, with minor
errors. ✓ Student’s explanation is unclear or contains misconceptions.
• Proficient in Performance ✓ Student correctly builds solid figure made up of 2 right rectangular prisms. ✓ Student correctly calculates the volume of his figure and his partner’s figure. ✓ Student explains how to use the volume of right rectangular prisms to find the
volume of composite figures made up of right rectangular prisms. Task 8: Transferring Teachers
• Limited Performance ✓ Student is unable to calculate volume without assistance. ✓ Student is unable to determine which truck is needed without assistance.
• Not Yet Proficient ✓ Student is able to calculate the volume for each truck but may have made some
calculation errors. ✓ Student makes errors in either process or calculation when determining which size
truck the teachers will need. • Proficient in Performance ✓ Student correctly calculates the volume for each truck:
Length Volume 10 ft 300 ft3 14 ft 420 ft3 17 ft 510 ft3 20 ft 600 ft3 24 ft 720 ft3 26 ft 780 ft3
✓ Student calculates that Mrs. Webb has 252 ft3 of boxes, so the 10 ft truck should be
enough for her. However, Mrs. Bradley has 396 ft3 of boxes, so if the two teachers share, they will need the 24 foot truck.
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State-tested Performance Task Standards
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Task 9: Breaking Apart Composite Solids A. John’s picture could be: B. Phyllis’ picture could be:
Task 10: Cari’s Aquarium
A. 160 cubic feet B. Possible dimensions are:
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State-tested Performance Task Standards
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C. Possible dimensions are: