
Lesson 6.2 Finding GCF of Two Whole Numbers
Presentation
•
Mathematics
•
6th Grade
•
Medium
+3
Standards-aligned
Chantele Quenard
Used 2+ times
FREE Resource
35 Slides • 30 Questions
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First, Let's study the divisibility Rules!
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Multiple Choice
Is the number 87 divisible by 2?
YES
NO
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Multiple Choice
Is the number 356 divisible by 2?
YES
NO
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9
Multiple Choice
Is 702 divisible by 3
Yes
No
10
Multiple Select
Select which ones are divisible by 3
618
436
945
204
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12
Multiple Choice
Is 202 divisible by 4?
Yes
No
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Multiple Select
Select which ones are divisible by 4
616
310
436
714
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15
Multiple Choice
16
Multiple Choice
Is 1530 divisible by 5?
Yes
No
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18
Multiple Choice
Is 846 divisible by 6?
Yes
No
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Multiple Select
Select which numbers are divisible by 6
2,196
764
402
3,496
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Multiple Choice
Is 63 divisible by 7. Show your work.
Yes
No
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Multiple Choice
Which number is NOT divisible by 7?
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324
91
77
147
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Multiple Select
Choose ALL numbers that are divisible by 10
250
300
278
5
2,356,790
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A number or variable that can be multiplied with another number or variable to produce the given term
What is a Factor?
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Multiple Choice
What is a factor?
a factor is when you divide two numbers to get another number
a number that multiplies with another number to get a product
a factor the answer to a multiplication problem
the same as a multiple
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First there is the 'Listing Method'
16 = 1, 2, 4, 8, 16
24 = 1, 2, 3, 4, 6, 8, 12, 24
If we will compare the list of factors of 16 and 24, we can identify the common factors.
GCF is the highest common factor that appears on the list.
The GCF of 16 and 24 is 8.
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Multiple Choice
What is the Greatest Common Factor of 40 and 100?
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10
5
1
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Another way to find GCF is by the LADDER METHOD: I like to call it the CAKE METHOD.
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Multiple Choice
What is the GCF of 15 and 20?
2
0
1
5
40
Multiple Choice
What is the GCF of 9 and 4?
0
1
3
5
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Multiple Choice
What is the GCF of 56 and 80?
8
4
2
1
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Multiple Choice
What is the GCF of 60 and 85?
1
7
12
5
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Finding which prime factors multiply to create the actual number
Another way is called...
Prime Factorization
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A diagram that shows all the factors of a given number
Factor Tree
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Find the Factors of each of the numbers given
Step 1:
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30: 2 x 3 x 5
18: 2 x 3 x 3
2 and 3 are the factors in common
Example:
Highlight or Circle all the factors the two numbers have in common.
Step 2:
Some text here about the topic of discussion
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Multiply the common factors to find the Greatest Common Factor of GCT
30: 2 x 3 x 5
18: 2 x 3 x 3
GCF: 2 x 3 = 6
Example:
Step 3
Some text here about the topic of discussion
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Multiple Choice
Use a factor tree to find the prime factorization of 48
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Multiple Choice
What is the GCF of 20 and 30, using a factor tree.
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Lets try a word problem!
Linda has 20 forks and 16 knives to place in a silverware holders at the fast food restaurant where she works. She wants to distribute them equally with no forks or knives left over.
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Open Ended
What is this problem about? I call it the gist.
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2nd Read: Lets try a word problem!
Linda has 20 forks and 16 knives to place in a silverware holders at the fast food restaurant where she works. She wants to distribute them equally with no forks or knives left over. What is the greatest number of silverware holders Linda can stock?
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Open Ended
What are they asking you to find?
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Lets try a word problem!
Linda has 20 forks and 16 knives to place in a silverware holders at the fast food restaurant where she works. She wants to distribute them equally with no forks or knives left over. What is the greatest number of silverware holders Linda can stock?
Factors of 20: 1, 2, 4, 5, 10, 20
Factors of 16: 1, 2, 4, 8, 16
The greatest number of silverware holder Linda can stock is 4
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Multiple Choice
Stanley is putting together first-aid kits. He has 20 large bandages and 15 small bandages, and he wants each kits to be identical, with no bandages left over. What is the greatest number of first-aid kits Stanley could put together?
GCF: 4
GCF: 5
GCF: 6
GCF: 7
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Answer
Stanley is putting together first-aid kits. He has 20 large bandages and 15 small bandages, and he wants each kits to be identical, with no bandages left over. What is the greatest number of first-aid kits Stanley could put together?
Factor of 20: 1, 2, 4, 5, 10, 20
Factor of 15: 1, 3, 5, 15
The greatest number of first-aid kits Stanley can put together is 5.
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Multiple Choice
The Lin Corporation would like to donate 4 computer and 6 printers to local schools. The corporation would like to make sure that each school receives the same set of computers and printers, with none left over. What is the greatest number of schools that the Lin Corporation can donate to?
2
6
4
1
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Answer
The Lin Corporation would like to donate 4 computer and 6 printers to local schools. The corporation would like to make sure that each school receives the same set of computers and printers, with none left over. What is the greatest number of schools that the Lin Corporation can donate to?
4: 1, 2, 4
6: 1, 2, 3, 6
The greatest number of schools that the Lin Corporation can donate to is 2.
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