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100

These are Polya's 4 Steps (in order).

What are :Understand

Plan

Solve

Look Back

100

This is the Identity Property of Addition. Give an example.

What is 5 + 0 = 5

100

Using a Place Value Chart, show how you would add the following:

148 + 64

148 + 64 = 212

100

This is the Commutative Property of Addition. Give an example.

3 + 4 = 4 + 3

100

Using the Part-Part-Whole or Number Bond Model, answer the following and show your work:

Ms. Davie’s has 18 students. Seven of her students are girls. How many boys are in Ms. Davie’s class?

18 - 7 = 11 boys

200

Frankie and Johnny began reading a novel on the same day.  Frankie reads 8 pages a day and Johnny reads 5 pages a day.  If Frankie is on page 72, what page is Johnny on? Explain how you know.

Frankie 8x = 72   x = 9 days reading

Johnny 5(9) = 45 pages

Johnny is on page 45

200

Using a Place Value Chart, solve the following by showing your work:

103 - 47

103 - 47 = 56

200

These are the specific names of a addition problem.

2 + 3 = 5

What are addends and sum.

Addend + Addend = Sum

200

Using the Number Line Model, solve the following and show your work:

One day, Gail drank 6 ounces of orange juice in the morning and 5 ounces at lunchtime. If she drank no other orange juice that day, how many ounces of orange juice did she drink for the entire day?

Gaile drank 11 ounces of orange juice.

200

This is the Associative Property of Addition. Give an example.

(3 + 4) + 2 = 3 + (4 + 2)

300

These are positive and negative whole numbers. What are they called?

  • Integers   … -3, -2, -1, 0, 1, 2, 3 …

300

Use a number line to show how to solve the following problem:

5 x 3

On a number line you would see 5 jumps of 3.

300

This is an example of the Identity Property of Multiplication. 

5 x 1 = 5
300

Write the following in Expanded Form 

1385

Expanded Form 

1000 + 300 + 80 + 5

300

Use a factor tree to show your work in solving the following problem:

GCF (90, 120)

Work may vary. Check the work of others.

What do they have in common? 2 x 3 x 5

The solution is: 30

400

These are the specific names of a subtraction problem:

124 - 68 = 56

Minuend - Subtrahend = Difference

400

Demonstrate using a Place Value Chart by showing your work the following problem:

1235 / 3   (1235 divided by 3)

Show your work.

400

Convert 17 to Base 5. Show your work

17 = 325

Three groups of 5 with 2 left over

xxxxx   xxxxx  xxxxx  xx


400

Next number after 245? Explain your thinking.

It is 305 since you can only use the digits 1,2,3,4

400

Show two different strategies that students can use to solve: 18 x 5

10 x 5 = 50 

8 x 5 = 40

(9 x 5) + (9 x 5) = 90 (halve and double)

500

In a survey that investigated the high school backgrounds of 110 college freshmen, the following information was gathered: 

25 took physics 

45 took biology
48 took mathematics
10 took physics and mathematics
8 took biology and mathematics
6 took physics and biology
5 took all 3 subjects

  1. How many students took biology but neither physics nor mathematics?

  2. How many took physics, biology, or mathematics?

  3. How many did not take any of the three subjects? 

  1. 36 took biology but neither physics nor math

  2. 99 took physics, biology, or math

  3. 11did not take any of the three subjects

500
Use the Left-to- Right strategy to add:


64 + 33

Adding Tens, adding Ones, then adding Tens and Ones together.

60 + 30 = 90

4 + 3 = 7

90 + 7 = 97

500
Solve the following problem by showing your work on a number line:


-11 - (-6) 

-11 + 6 = -5

500

Why is the absolute value of any number always positive?

The absolute value is a distance measurement, which always has to be positive.

500

Show how a student would find the GCF of 24 & 40.

F24 = (1,2,3,4,6,8,12,24)

F40 = (1,2,4,5,8,10,20,40)

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