U7, M2, S6
I can divide a 3-digit whole number by a 2-digit whole number using strategies (5.NBT.6). I can solve story problems involving division of whole numbers with fraction or mixed number quotients (5.NF.3).
SB: 274-276
HC: 143-144
Add the picture below to your journal. Contact me via Dojo if it is too blurry and I can send a copy through that app.
Complete pages 274-277. Each problem should have a remainder. Remember that your remainder will never be larger than your divisor (the number you are dividing by). What do you want to do with each remainder?
If you are dealing with food, it would probably be better left as a fraction.
To divide 16 cookies by 3 students, I would be giving each student 5 1/3 (five and one-third) cookies
If you are dealing with balloons- do you think you can blow up half a balloon? No! You should probably leave them as a remainder.
To divide 16 balloons by 3 students, I would give each student 5 balloons R1 (each student would get five with one leftover to be given away later).
If you are dividing students into buses and each bus will hold 20 students, but there are 63 to be split evenly, what would you do? Leave the 3 students behind? We can't do that!
63 divided by 20 would equal 3 R 3- three equal groups with a remainder of 3 students. We would need to order 4 buses to make sure they all get to where they need to go. That doesn't change the original division of 63/3= 3R3, though. That problem is going to be true even if our remainder requires us to get an extra bus so we don't leave anyone behind.
Home Connection page 145-146
U7, M3, S1
I can explain patterns in the number of zeros in the product and the placement of the decimal point when multiplying by powers of ten (5.NBT.2).
SB: 279
Complete the problem string and the notes about powers on the right. Add these to your journal then work on SB: 279.
U7, M3, S2
I can explain patterns in the number of zeros in the product and the placement of the decimal point when multiplying by powers of ten (5.NBT.2).
SB: 280-283
HC: 145-146
What patterns do you notice with these problems?
Things you should see/consider:
1/2 and 0.5 are equivalent, as are 1/4 and 0.25
1/2 of 10 is 5; 1/2 of 5 is 2.5
This is equivalent to 1/4 of 10
0.75 is 3 times as much as 0.25
When you multiply any number by 10, you move the decimal point one place to the right.
Complete pages 280-283 in your Student Book
As you think about these patterns with multiplying by powers of 10, complete student book pages 284-288.