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NUMBER WORD NAMES
FOR BIG NUMBERS
NUMBERS AND NUMBSER SENSE (NNS)
WHOLE NUMBERS
NUMBERWORDNAMESFORBIGNUMBERS
JAMES DAVID D. MATOYLECTURE
Number Word Names for Big
Numbers
NOTE:
In writing number word names for big number, you must
remember the place value.
JAMES DAVID D. MATOYLECTURE
NUMBERWORDNAMESFORBIGNUMBERS
JAMES DAVID D. MATOYLECTURE
Number Word Names for Big Numbers (Example 1)NUMBERWORDNAMESFORBIGNUMBERS
hundred
millions
ten
millions
millions hundred
thousan
ds
ten
thousan
ds
thousan
ds
hundred
s
tens ones
, ,
millions thousands ones
2 7 8 61 4 9 32
two twenty-seven
, ,
million one eighty-seven thousand four ninety-threehundred hundred hundred
JAMES DAVID D. MATOYLECTURE
NUMBERWORDNAMESFORBIGNUMBERS
hundred
millions
ten
millions
millions hundred
thousan
ds
ten
thousan
ds
thousan
ds
hundred
s
tens ones
, ,
millions thousands ones
1 7 61 4 9 0
seventeen
, ,
million one six thousand four ninetyhundred hundred
0
Number Word Names for Big Numbers (Example 2)
How to write
1,013,245
in words?
JAMES DAVID D. MATOYLECTURE
Question:NUMBERWORDNAMESFORBIGNUMBERS
JAMES DAVID D. MATOYLECTURE
NUMBERWORDNAMESFORBIGNUMBERS
hundred
millions
ten
millions
millions hundred
thousan
ds
ten
thousan
ds
thousan
ds
hundred
s
tens ones
, ,
millions thousands ones
1 30 2 4 5
one
, ,
million thirteen thousand four forty-fivehundred
1
Answer:

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S 3. G3 NNS (WN - 10 000) - lecture 3. number word names for big numbers

  • 1. NUMBER WORD NAMES FOR BIG NUMBERS NUMBERS AND NUMBSER SENSE (NNS) WHOLE NUMBERS NUMBERWORDNAMESFORBIGNUMBERS JAMES DAVID D. MATOYLECTURE
  • 2. Number Word Names for Big Numbers NOTE: In writing number word names for big number, you must remember the place value. JAMES DAVID D. MATOYLECTURE NUMBERWORDNAMESFORBIGNUMBERS
  • 3. JAMES DAVID D. MATOYLECTURE Number Word Names for Big Numbers (Example 1)NUMBERWORDNAMESFORBIGNUMBERS hundred millions ten millions millions hundred thousan ds ten thousan ds thousan ds hundred s tens ones , , millions thousands ones 2 7 8 61 4 9 32 two twenty-seven , , million one eighty-seven thousand four ninety-threehundred hundred hundred
  • 4. JAMES DAVID D. MATOYLECTURE NUMBERWORDNAMESFORBIGNUMBERS hundred millions ten millions millions hundred thousan ds ten thousan ds thousan ds hundred s tens ones , , millions thousands ones 1 7 61 4 9 0 seventeen , , million one six thousand four ninetyhundred hundred 0 Number Word Names for Big Numbers (Example 2)
  • 5. How to write 1,013,245 in words? JAMES DAVID D. MATOYLECTURE Question:NUMBERWORDNAMESFORBIGNUMBERS
  • 6. JAMES DAVID D. MATOYLECTURE NUMBERWORDNAMESFORBIGNUMBERS hundred millions ten millions millions hundred thousan ds ten thousan ds thousan ds hundred s tens ones , , millions thousands ones 1 30 2 4 5 one , , million thirteen thousand four forty-fivehundred 1 Answer:

Editor's Notes

  1. Example Walkthroughs 1. Drawing Venn Diagrams With Sets Consider the following information: AAA = {1, 2, 3} BBB = {3, 4, 5} Universal Set UUU = {1, 2, 3, 4, 5, 6, 7} Draw a Venn Diagram describing the 3 sets. 2. Consider the following information: AAA = {1, 2, 3} BBB = {4, 5, 6} Universal Set UUU = {1, 2, 3, 4, 5, 6, 7} Draw a Venn Diagram describing the 3 sets. 3. Understanding How to Use Set Notation Consider the following information: Universal set UUU = {0, 1, 2, 3, 4, 5,...} Set NNN = {all natural numbers} Set AAA = {0} Set BBB = { } a) Is set NNN a finite set or an infinite set? What about set BBB ? b) List all disjoint sets, if any. c) Determine n(N)n(N)n(N) , n(A)n(A)n(A) if possible. d) Patsy made a statement saying that n(A)=n(B)n(A)=n(B)n(A)=n(B) . Is this true?
  2. Example Walkthroughs 1. Drawing Venn Diagrams With Sets Consider the following information: AAA = {1, 2, 3} BBB = {3, 4, 5} Universal Set UUU = {1, 2, 3, 4, 5, 6, 7} Draw a Venn Diagram describing the 3 sets. 2. Consider the following information: AAA = {1, 2, 3} BBB = {4, 5, 6} Universal Set UUU = {1, 2, 3, 4, 5, 6, 7} Draw a Venn Diagram describing the 3 sets. 3. Understanding How to Use Set Notation Consider the following information: Universal set UUU = {0, 1, 2, 3, 4, 5,...} Set NNN = {all natural numbers} Set AAA = {0} Set BBB = { } a) Is set NNN a finite set or an infinite set? What about set BBB ? b) List all disjoint sets, if any. c) Determine n(N)n(N)n(N) , n(A)n(A)n(A) if possible. d) Patsy made a statement saying that n(A)=n(B)n(A)=n(B)n(A)=n(B) . Is this true?
  3. Example Walkthroughs 1. Drawing Venn Diagrams With Sets Consider the following information: AAA = {1, 2, 3} BBB = {3, 4, 5} Universal Set UUU = {1, 2, 3, 4, 5, 6, 7} Draw a Venn Diagram describing the 3 sets. 2. Consider the following information: AAA = {1, 2, 3} BBB = {4, 5, 6} Universal Set UUU = {1, 2, 3, 4, 5, 6, 7} Draw a Venn Diagram describing the 3 sets. 3. Understanding How to Use Set Notation Consider the following information: Universal set UUU = {0, 1, 2, 3, 4, 5,...} Set NNN = {all natural numbers} Set AAA = {0} Set BBB = { } a) Is set NNN a finite set or an infinite set? What about set BBB ? b) List all disjoint sets, if any. c) Determine n(N)n(N)n(N) , n(A)n(A)n(A) if possible. d) Patsy made a statement saying that n(A)=n(B)n(A)=n(B)n(A)=n(B) . Is this true?
  4. Example Walkthroughs 1. Drawing Venn Diagrams With Sets Consider the following information: AAA = {1, 2, 3} BBB = {3, 4, 5} Universal Set UUU = {1, 2, 3, 4, 5, 6, 7} Draw a Venn Diagram describing the 3 sets. 2. Consider the following information: AAA = {1, 2, 3} BBB = {4, 5, 6} Universal Set UUU = {1, 2, 3, 4, 5, 6, 7} Draw a Venn Diagram describing the 3 sets. 3. Understanding How to Use Set Notation Consider the following information: Universal set UUU = {0, 1, 2, 3, 4, 5,...} Set NNN = {all natural numbers} Set AAA = {0} Set BBB = { } a) Is set NNN a finite set or an infinite set? What about set BBB ? b) List all disjoint sets, if any. c) Determine n(N)n(N)n(N) , n(A)n(A)n(A) if possible. d) Patsy made a statement saying that n(A)=n(B)n(A)=n(B)n(A)=n(B) . Is this true?
  5. Example Walkthroughs 1. Drawing Venn Diagrams With Sets Consider the following information: AAA = {1, 2, 3} BBB = {3, 4, 5} Universal Set UUU = {1, 2, 3, 4, 5, 6, 7} Draw a Venn Diagram describing the 3 sets. 2. Consider the following information: AAA = {1, 2, 3} BBB = {4, 5, 6} Universal Set UUU = {1, 2, 3, 4, 5, 6, 7} Draw a Venn Diagram describing the 3 sets. 3. Understanding How to Use Set Notation Consider the following information: Universal set UUU = {0, 1, 2, 3, 4, 5,...} Set NNN = {all natural numbers} Set AAA = {0} Set BBB = { } a) Is set NNN a finite set or an infinite set? What about set BBB ? b) List all disjoint sets, if any. c) Determine n(N)n(N)n(N) , n(A)n(A)n(A) if possible. d) Patsy made a statement saying that n(A)=n(B)n(A)=n(B)n(A)=n(B) . Is this true?