Division Strategies: Partial Quotients. Fold-Up & Practice Resource for. Students, Parents. and Teachers

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t s e B s B. s Mr Division Strategies: Partial Quotients Fold-Up & Practice Resource for Students, Parents and Teachers

c 213 Mrs. B s Best. All rights reserved. Purchase of this product entitles the purchaser the right to reproduce the pages in limited quantities for classroom use only. Duplication for an entire school, an entire school system, or commercial purposes is strictly forbidden. Copying any part of this product and placing it on the internet in any form (even a personal/classroom website) is strictly forbidden and is a violation of the Digital Millennium Copyright Act (DMCA). Mrs. B

Division Strategies: Partial Quotient Strategy The new Common Core Standards for Math prompted me to create this Partial Quotient Strategy pack for use with students and with parents- -yes, parents! I will get to parents shortly, but first...common Core stresses arming students with a variety of strategies to solve a problem. This includes division. Now, I m an old-timer, and as an old-timer, I believe that every 5th grader should know how to do long division. I ve spent countless hours trying to teach the algorithm to each and every student. The truth is, some kids JUST DON T GET IT! Common Core gives the teacher permission to try teaching the concept using a different strategy. Amazingly, these struggling students seem to catch on fairly quickly to the Partial Quotient Strategy. Does it still bother me that they aren t using the long division algorithm? Yes, quite honestly it does, but I am slowly changing my thinking--us old-timers can be pretty set in our ways. I do teach the Partial Quotient Strategy to all my students. I find that those who understand long division, will practice this new strategy with me, but revert to the long division algorithm when given the choice. This suits me fine. Now for parents. At nearly every parent/teacher conference I had this year, I heard how challenging the math was. How the parents could not even help their child with their math because the way we are solving problems is not the way they learned it. So, my thought for next year, is to have a math night. Invite parents into the classroom and show new strategies such as this. I think the foldable would make a good resource and wouldn t solving the problems together be fun, lol? And, even if you aren t quite ready for a math night, just sending the foldable resource home would be beneficial. If you would like to see pictures of this product, please stop by my blog... mrsbsbest.blogspot.com Mrs. B

The Partial Quotient Strategy uses multiples of ten and place value to break the dividend into more easily divided parts. c mrsbsbest.blogspot.com

Example One: 936 : 4 = Write the equation in this format. Working with multiples of 1, think how many times can 4 go into 936? 1 times? 2 times? 3 times? 4 x 2 is 8. 8 is close to 936 without going over. Write 2 on the right side of the vertical line and subtract 8 from 936. Next, think how many times will 4 go into the difference (136)? 1 times? No, 1 times would be too big. So, think multiples of 1. Will it go in 4 times? 3 times? 4 x 3 is 12. 12 is close to 136 without going over. Write 3 on the right side of the vertical line and subtract 12 from 136. The difference (16) divides easily by 4 because 4 x 4 = 16. Write 4 on the right side of the vertical line and subtract 16. To find the quotient, add all the numbers written on the right side of the vertical line. 4 936 8 2 136 12 3 16 16 4 2 + 3 + 4 = 234 936 : 4 = 234 Example Two: 954 : 6 = Write the equation in this format. Working with multiples of 1, think how many times can 6 go into 954? 1 times? 2 times? 6 x 1 is 6. 6 is close to 936 without going over. Write 1 on the right side of the vertical line and subtract 6 from 954. Next, think how many times will 6 go into the difference (354)? 1 times? No, 1 times would be too big. So, think multiples of 1. Will it go in 6 times? 5 times? 6 x 5 is 3. 3 is close to 354 without going over. Write 5 on the right side of the vertical line and subtract 3 from 354. The difference (54) divides easily by 6 because 6 x 9 = 54. Write 9 on the right side of the vertical line and subtract 54. To find the quotient, add all the numbers written on the right side of the vertical line. 6 954 6 1 354 3 5 54 54 9 1 + 5 + 9 = 159 954 : 6 = 159

Partial Quotient Strategy Name Date Directions: Use the Partial Quotient Strategy to solve the following division problems. There will be NO REMAINDERS. 1. 2. 3. 6 672 3 774 4 936 4. 5. 6. 3 942 7 62 2 916 7. 8. 9. 2 982 4 252 5 845

1. 11. 12. 1465 : 5 = 1368 : 4 = 1262 : 2 = Solve the following division problems using the Partial Quotient Strategy. There WILL BE REMAINDERS. 13. 14. 15. 432 : 5 = 961 : 6 = 849 : 4 = 16. 17. 18. 784 : 5 = 619 : 3 = 538 : 7 =

Key Partial Quotient Strategy Name Date Directions: Use the Partial Quotient Strategy to solve the following division problems. There will be NO REMAINDERS. 112 1. 2. 3. 6 672-6 1 72-6 1 12-12 2 258 234 3 774 4 936-6 2 174-15 5 24-24 8 4. 5. 6. 7. 8. 9. - 8 2 172-12 314 86 458 3 16-16 4 3 942 7 62 2 916-9 3-56 8-8 4 42 42 116-3 1-42 6-1 5 12 16-12 4-16 8 491 63 169 2 982 4 252 5 845-8 4-2 5 182 52-18 - 4 9-2 1 1 12-12 3-5 1 345-3 6 45-45 9

1465 : 5 = 1368 : 4 = 1262 : 2 = 1. 11. 12. 293 5 1465-1 2 465-45 9 15-15 3 342 4 1368-12 3 168-16 4-8 2 631 2 1262-12 6 62-6 3-2 1 Solve the following division problems using the Partial Quotient Strategy. There WILL BE REMAINDERS. 13. 14. 15. 432 : 5 = 961 : 6 = 849 : 4 = 86 r2 5 432-4 8 32-3 6 2 16 r1 6 961-6 1 361-36 6 1 212 r 1 4 849-8 2 49-4 1 9-8 2 1 16. 17. 18. 784 : 5 = 619 : 3 = 538 : 7 = 156 r4 5 784-5 1 284-25 5 34-3 6 4 26 r 1 3 619-6 2 19-18 6 1 76 r 6 7 538-49 7 48-42 6 6

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