SlideShare uma empresa Scribd logo
1 de 22
Subtraction Of Whole Numbers Using An
Expanded Method
(the last step towards using a standard written
method for subtraction)
Part 2 of 5: Subtraction with adjustment from the hundreds.

For more maths help & free games related to this,
visit: www.makemymathsbetter.com
Subtraction Of Whole Numbers Using An
Expanded Method
(the last step towards using a standard written
method for subtraction)
Part 2 of 5: Subtraction with adjustment from the hundreds.
It is important that you have already viewed and understood part 1
before you go any further.

For more maths help & free games related to this,
visit: www.makemymathsbetter.com
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285

400
_

30

6

200

80

5
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.

400
_

30

6

200

80

5
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
300
400
_

30

6

200

80

5
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5
1

The units should then be
subtracted.
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

50

1

Followed by
the tens
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.

Then the
hundreds

300
400
_

130

6

200

80

5

100

50

1
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

Finally, add the numbers
together to find the total
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
4 3 6
_

2 8 5
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
4 3 6
_

2 8 5
1

Start with the units
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
4 3 6
_

2 8 5
1

Start with the units
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
4 3 6
_

2 8 5
1

Then make an adjustment
from the hundreds
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
3

4 3 6
_

2 8 5
1

Then make an adjustment
from the hundreds
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
3

4 3 6
_

2 8 5
1

Then make an adjustment
from the hundreds to the tens
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
3

13

4 3 6
_

2 8 5
1

Then make an adjustment
from the hundreds to the tens
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
3

13

4 3 6
_

2 8 5
5 1

Then, subtract the tens
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
3

13

4 3 6
_

2 8 5
5 1

Then, subtract the tens
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
3

13

4 3 6
_

2 8 5
1 5 1

And, finally subtract the
hundreds
When subtracting, the tens in the bigger number is sometimes smaller than the tens in
the smaller number, e.g. 436 – 285
When this happens, an adjustment is made from the hundreds to the tens.
A hundred is effectively taken from the hundreds column.
And added to the tens column.
300
400
_

130

6

200

80

5

100 + 50 +

1

=

151

When this can be performed confidently, it can be simplified to a standard written
method:
3

13

4 3 6
_

2 8 5
1 5 1

And, finally subtract the
hundreds
That’s it for now......

For more help with your maths, try
my book:
mastering multiplication tables
on amazon.com

Mais conteúdo relacionado

Mais procurados

Addition Using The Column Method
Addition Using The Column MethodAddition Using The Column Method
Addition Using The Column Method
Chris James
 
Adding with the Base Ten System
Adding with the Base Ten System Adding with the Base Ten System
Adding with the Base Ten System
Brittney Ames
 
Rounding Decimal Numbers
Rounding Decimal NumbersRounding Decimal Numbers
Rounding Decimal Numbers
dalow65
 
Ch 2 Decimals Powerpoint
Ch 2 Decimals PowerpointCh 2 Decimals Powerpoint
Ch 2 Decimals Powerpoint
knouff001
 
Box and whiskers power point
Box and whiskers power pointBox and whiskers power point
Box and whiskers power point
manswag123
 
Dividing a 3 digit Number by a 2 Digit Number
Dividing a 3 digit Number by a 2 Digit Number  Dividing a 3 digit Number by a 2 Digit Number
Dividing a 3 digit Number by a 2 Digit Number
Chris James
 
3.4 rounding decimals
3.4 rounding decimals3.4 rounding decimals
3.4 rounding decimals
Rachel
 
Box And Whisker Plots
Box And Whisker PlotsBox And Whisker Plots
Box And Whisker Plots
WendiBrown
 
Dividing a 3 Digit Number by a 1 Digit Number
Dividing a 3 Digit Number by a 1 Digit NumberDividing a 3 Digit Number by a 1 Digit Number
Dividing a 3 Digit Number by a 1 Digit Number
Chris James
 
3.3 percentiles and boxandwhisker plot
3.3 percentiles and boxandwhisker plot3.3 percentiles and boxandwhisker plot
3.3 percentiles and boxandwhisker plot
leblance
 

Mais procurados (20)

Decimals
DecimalsDecimals
Decimals
 
Addition Using The Column Method
Addition Using The Column MethodAddition Using The Column Method
Addition Using The Column Method
 
Adding with the Base Ten System
Adding with the Base Ten System Adding with the Base Ten System
Adding with the Base Ten System
 
Decimales
DecimalesDecimales
Decimales
 
Rounding Decimal Numbers
Rounding Decimal NumbersRounding Decimal Numbers
Rounding Decimal Numbers
 
Math module 2 lesson 20
Math module 2   lesson 20Math module 2   lesson 20
Math module 2 lesson 20
 
Ch 2 Decimals Powerpoint
Ch 2 Decimals PowerpointCh 2 Decimals Powerpoint
Ch 2 Decimals Powerpoint
 
Box and whiskers power point
Box and whiskers power pointBox and whiskers power point
Box and whiskers power point
 
Dividing a 3 digit Number by a 2 Digit Number
Dividing a 3 digit Number by a 2 Digit Number  Dividing a 3 digit Number by a 2 Digit Number
Dividing a 3 digit Number by a 2 Digit Number
 
3.4 rounding decimals
3.4 rounding decimals3.4 rounding decimals
3.4 rounding decimals
 
Box And Whisker Plots
Box And Whisker PlotsBox And Whisker Plots
Box And Whisker Plots
 
Ordering numbers powerpoint
Ordering numbers powerpointOrdering numbers powerpoint
Ordering numbers powerpoint
 
Rules for decimals
Rules for decimalsRules for decimals
Rules for decimals
 
Addition with Regrouping
Addition with RegroupingAddition with Regrouping
Addition with Regrouping
 
Division method example solution
Division method example solutionDivision method example solution
Division method example solution
 
Dividing a 3 Digit Number by a 1 Digit Number
Dividing a 3 Digit Number by a 1 Digit NumberDividing a 3 Digit Number by a 1 Digit Number
Dividing a 3 Digit Number by a 1 Digit Number
 
ORDER OF OPERATION
ORDER OF OPERATIONORDER OF OPERATION
ORDER OF OPERATION
 
Branching Example
Branching ExampleBranching Example
Branching Example
 
Orderingand comparing
Orderingand comparingOrderingand comparing
Orderingand comparing
 
3.3 percentiles and boxandwhisker plot
3.3 percentiles and boxandwhisker plot3.3 percentiles and boxandwhisker plot
3.3 percentiles and boxandwhisker plot
 

Semelhante a Subtraction Using An Expanded Method (part 2 of 5)

Semelhante a Subtraction Using An Expanded Method (part 2 of 5) (6)

Subtraction Using An Expanded Method (part 5 of 5)
Subtraction Using An Expanded Method (part 5 of 5)Subtraction Using An Expanded Method (part 5 of 5)
Subtraction Using An Expanded Method (part 5 of 5)
 
Lesson 1.4 the set of integers
Lesson 1.4   the set of integersLesson 1.4   the set of integers
Lesson 1.4 the set of integers
 
Mean conceptual
Mean   conceptualMean   conceptual
Mean conceptual
 
Calculations, Rounding, Estimation, Limits of accuracy, Ratio and rate
Calculations, Rounding, Estimation, Limits of accuracy, Ratio and rateCalculations, Rounding, Estimation, Limits of accuracy, Ratio and rate
Calculations, Rounding, Estimation, Limits of accuracy, Ratio and rate
 
Reducing fractions
Reducing fractionsReducing fractions
Reducing fractions
 
Everyday Math And Algorithms Ppt July 06
Everyday Math And Algorithms Ppt July 06Everyday Math And Algorithms Ppt July 06
Everyday Math And Algorithms Ppt July 06
 

Mais de Chris James

How To Do KS2 Maths SATs A Subtraction Questions
How To Do KS2 Maths SATs A Subtraction QuestionsHow To Do KS2 Maths SATs A Subtraction Questions
How To Do KS2 Maths SATs A Subtraction Questions
Chris James
 
How To Do KS2 Maths B SATs Money Questions (Part 1)
How To Do KS2 Maths B SATs Money Questions (Part 1)How To Do KS2 Maths B SATs Money Questions (Part 1)
How To Do KS2 Maths B SATs Money Questions (Part 1)
Chris James
 
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 2)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 2)How To Do KS2 Maths SATs Paper B Fractions Questions (Part 2)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 2)
Chris James
 
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 3)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 3)How To Do KS2 Maths SATs Paper B Fractions Questions (Part 3)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 3)
Chris James
 
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 1)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 1)How To Do KS2 Maths SATs Paper B Fractions Questions (Part 1)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 1)
Chris James
 
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 2)
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 2)How To Do KS2 Maths SATs Paper B Percentage Questions (Part 2)
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 2)
Chris James
 
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 1)
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 1)How To Do KS2 Maths SATs Paper B Percentage Questions (Part 1)
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 1)
Chris James
 
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 2)
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 2)How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 2)
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 2)
Chris James
 
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 1)
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 1)How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 1)
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 1)
Chris James
 
How To Do KS2 Maths SATs Paper A Division Questions (Part 2)
How To Do KS2 Maths SATs Paper A Division Questions (Part 2)How To Do KS2 Maths SATs Paper A Division Questions (Part 2)
How To Do KS2 Maths SATs Paper A Division Questions (Part 2)
Chris James
 
How To Do KS2 Maths SATs Paper A Division Questions (Part 1)
How To Do KS2 Maths SATs Paper A Division Questions (Part 1)How To Do KS2 Maths SATs Paper A Division Questions (Part 1)
How To Do KS2 Maths SATs Paper A Division Questions (Part 1)
Chris James
 
Multiplying Decimals (3 Digit by 1 Digit)
Multiplying Decimals (3 Digit by 1 Digit)Multiplying Decimals (3 Digit by 1 Digit)
Multiplying Decimals (3 Digit by 1 Digit)
Chris James
 
Short Division Of Decimals
Short Division Of DecimalsShort Division Of Decimals
Short Division Of Decimals
Chris James
 

Mais de Chris James (20)

How To Do KS2 Maths SATs A Subtraction Questions (Part 2)
How To Do KS2 Maths SATs A Subtraction Questions (Part 2)How To Do KS2 Maths SATs A Subtraction Questions (Part 2)
How To Do KS2 Maths SATs A Subtraction Questions (Part 2)
 
How To Do KS2 Maths SATs A Subtraction Questions
How To Do KS2 Maths SATs A Subtraction QuestionsHow To Do KS2 Maths SATs A Subtraction Questions
How To Do KS2 Maths SATs A Subtraction Questions
 
How To Do KS2 Maths A SATs Addition Questions (Part 1)
How To Do KS2 Maths A SATs Addition Questions (Part 1)How To Do KS2 Maths A SATs Addition Questions (Part 1)
How To Do KS2 Maths A SATs Addition Questions (Part 1)
 
How To Do KS2 Mental Maths Paper SATs Negative Number Questions
How To Do KS2 Mental Maths Paper SATs Negative Number QuestionsHow To Do KS2 Mental Maths Paper SATs Negative Number Questions
How To Do KS2 Mental Maths Paper SATs Negative Number Questions
 
How To Do KS2 Maths A SATs Negative Number Questions
How To Do KS2 Maths A SATs Negative Number QuestionsHow To Do KS2 Maths A SATs Negative Number Questions
How To Do KS2 Maths A SATs Negative Number Questions
 
Multiplying 3 Digit Numbers by 1 Digit Numbers Using The Grid Method
Multiplying 3 Digit Numbers by 1 Digit Numbers Using The Grid MethodMultiplying 3 Digit Numbers by 1 Digit Numbers Using The Grid Method
Multiplying 3 Digit Numbers by 1 Digit Numbers Using The Grid Method
 
How To Do KS2 Maths B SATs Money Questions (Part 1)
How To Do KS2 Maths B SATs Money Questions (Part 1)How To Do KS2 Maths B SATs Money Questions (Part 1)
How To Do KS2 Maths B SATs Money Questions (Part 1)
 
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 2)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 2)How To Do KS2 Maths SATs Paper B Fractions Questions (Part 2)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 2)
 
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 3)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 3)How To Do KS2 Maths SATs Paper B Fractions Questions (Part 3)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 3)
 
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 1)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 1)How To Do KS2 Maths SATs Paper B Fractions Questions (Part 1)
How To Do KS2 Maths SATs Paper B Fractions Questions (Part 1)
 
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 2)
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 2)How To Do KS2 Maths SATs Paper B Percentage Questions (Part 2)
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 2)
 
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 1)
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 1)How To Do KS2 Maths SATs Paper B Percentage Questions (Part 1)
How To Do KS2 Maths SATs Paper B Percentage Questions (Part 1)
 
How To Do KS2 Maths SATs Paper A Percentage Questions (Part 1)
How To Do KS2 Maths SATs Paper A Percentage Questions (Part 1)How To Do KS2 Maths SATs Paper A Percentage Questions (Part 1)
How To Do KS2 Maths SATs Paper A Percentage Questions (Part 1)
 
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 2)
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 2)How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 2)
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 2)
 
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 1)
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 1)How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 1)
How To Do KS2 Maths SATs Paper A Multiplication Questions (Part 1)
 
How To Do KS2 Maths SATs Paper A Division Questions (Part 2)
How To Do KS2 Maths SATs Paper A Division Questions (Part 2)How To Do KS2 Maths SATs Paper A Division Questions (Part 2)
How To Do KS2 Maths SATs Paper A Division Questions (Part 2)
 
How To Do KS2 Maths SATs Paper A Division Questions (Part 1)
How To Do KS2 Maths SATs Paper A Division Questions (Part 1)How To Do KS2 Maths SATs Paper A Division Questions (Part 1)
How To Do KS2 Maths SATs Paper A Division Questions (Part 1)
 
Adding Decimals
Adding DecimalsAdding Decimals
Adding Decimals
 
Multiplying Decimals (3 Digit by 1 Digit)
Multiplying Decimals (3 Digit by 1 Digit)Multiplying Decimals (3 Digit by 1 Digit)
Multiplying Decimals (3 Digit by 1 Digit)
 
Short Division Of Decimals
Short Division Of DecimalsShort Division Of Decimals
Short Division Of Decimals
 

Último

Último (20)

Food safety_Challenges food safety laboratories_.pdf
Food safety_Challenges food safety laboratories_.pdfFood safety_Challenges food safety laboratories_.pdf
Food safety_Challenges food safety laboratories_.pdf
 
Unit 3 Emotional Intelligence and Spiritual Intelligence.pdf
Unit 3 Emotional Intelligence and Spiritual Intelligence.pdfUnit 3 Emotional Intelligence and Spiritual Intelligence.pdf
Unit 3 Emotional Intelligence and Spiritual Intelligence.pdf
 
Beyond_Borders_Understanding_Anime_and_Manga_Fandom_A_Comprehensive_Audience_...
Beyond_Borders_Understanding_Anime_and_Manga_Fandom_A_Comprehensive_Audience_...Beyond_Borders_Understanding_Anime_and_Manga_Fandom_A_Comprehensive_Audience_...
Beyond_Borders_Understanding_Anime_and_Manga_Fandom_A_Comprehensive_Audience_...
 
Sociology 101 Demonstration of Learning Exhibit
Sociology 101 Demonstration of Learning ExhibitSociology 101 Demonstration of Learning Exhibit
Sociology 101 Demonstration of Learning Exhibit
 
Python Notes for mca i year students osmania university.docx
Python Notes for mca i year students osmania university.docxPython Notes for mca i year students osmania university.docx
Python Notes for mca i year students osmania university.docx
 
Understanding Accommodations and Modifications
Understanding  Accommodations and ModificationsUnderstanding  Accommodations and Modifications
Understanding Accommodations and Modifications
 
NO1 Top Black Magic Specialist In Lahore Black magic In Pakistan Kala Ilam Ex...
NO1 Top Black Magic Specialist In Lahore Black magic In Pakistan Kala Ilam Ex...NO1 Top Black Magic Specialist In Lahore Black magic In Pakistan Kala Ilam Ex...
NO1 Top Black Magic Specialist In Lahore Black magic In Pakistan Kala Ilam Ex...
 
2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx
2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx
2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx
 
HMCS Max Bernays Pre-Deployment Brief (May 2024).pptx
HMCS Max Bernays Pre-Deployment Brief (May 2024).pptxHMCS Max Bernays Pre-Deployment Brief (May 2024).pptx
HMCS Max Bernays Pre-Deployment Brief (May 2024).pptx
 
Accessible Digital Futures project (20/03/2024)
Accessible Digital Futures project (20/03/2024)Accessible Digital Futures project (20/03/2024)
Accessible Digital Futures project (20/03/2024)
 
Micro-Scholarship, What it is, How can it help me.pdf
Micro-Scholarship, What it is, How can it help me.pdfMicro-Scholarship, What it is, How can it help me.pdf
Micro-Scholarship, What it is, How can it help me.pdf
 
How to setup Pycharm environment for Odoo 17.pptx
How to setup Pycharm environment for Odoo 17.pptxHow to setup Pycharm environment for Odoo 17.pptx
How to setup Pycharm environment for Odoo 17.pptx
 
On_Translating_a_Tamil_Poem_by_A_K_Ramanujan.pptx
On_Translating_a_Tamil_Poem_by_A_K_Ramanujan.pptxOn_Translating_a_Tamil_Poem_by_A_K_Ramanujan.pptx
On_Translating_a_Tamil_Poem_by_A_K_Ramanujan.pptx
 
Graduate Outcomes Presentation Slides - English
Graduate Outcomes Presentation Slides - EnglishGraduate Outcomes Presentation Slides - English
Graduate Outcomes Presentation Slides - English
 
Exploring_the_Narrative_Style_of_Amitav_Ghoshs_Gun_Island.pptx
Exploring_the_Narrative_Style_of_Amitav_Ghoshs_Gun_Island.pptxExploring_the_Narrative_Style_of_Amitav_Ghoshs_Gun_Island.pptx
Exploring_the_Narrative_Style_of_Amitav_Ghoshs_Gun_Island.pptx
 
How to Add New Custom Addons Path in Odoo 17
How to Add New Custom Addons Path in Odoo 17How to Add New Custom Addons Path in Odoo 17
How to Add New Custom Addons Path in Odoo 17
 
Key note speaker Neum_Admir Softic_ENG.pdf
Key note speaker Neum_Admir Softic_ENG.pdfKey note speaker Neum_Admir Softic_ENG.pdf
Key note speaker Neum_Admir Softic_ENG.pdf
 
Interdisciplinary_Insights_Data_Collection_Methods.pptx
Interdisciplinary_Insights_Data_Collection_Methods.pptxInterdisciplinary_Insights_Data_Collection_Methods.pptx
Interdisciplinary_Insights_Data_Collection_Methods.pptx
 
80 ĐỀ THI THỬ TUYỂN SINH TIẾNG ANH VÀO 10 SỞ GD – ĐT THÀNH PHỐ HỒ CHÍ MINH NĂ...
80 ĐỀ THI THỬ TUYỂN SINH TIẾNG ANH VÀO 10 SỞ GD – ĐT THÀNH PHỐ HỒ CHÍ MINH NĂ...80 ĐỀ THI THỬ TUYỂN SINH TIẾNG ANH VÀO 10 SỞ GD – ĐT THÀNH PHỐ HỒ CHÍ MINH NĂ...
80 ĐỀ THI THỬ TUYỂN SINH TIẾNG ANH VÀO 10 SỞ GD – ĐT THÀNH PHỐ HỒ CHÍ MINH NĂ...
 
Towards a code of practice for AI in AT.pptx
Towards a code of practice for AI in AT.pptxTowards a code of practice for AI in AT.pptx
Towards a code of practice for AI in AT.pptx
 

Subtraction Using An Expanded Method (part 2 of 5)

  • 1. Subtraction Of Whole Numbers Using An Expanded Method (the last step towards using a standard written method for subtraction) Part 2 of 5: Subtraction with adjustment from the hundreds. For more maths help & free games related to this, visit: www.makemymathsbetter.com
  • 2. Subtraction Of Whole Numbers Using An Expanded Method (the last step towards using a standard written method for subtraction) Part 2 of 5: Subtraction with adjustment from the hundreds. It is important that you have already viewed and understood part 1 before you go any further. For more maths help & free games related to this, visit: www.makemymathsbetter.com
  • 3. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 400 _ 30 6 200 80 5
  • 4. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. 400 _ 30 6 200 80 5
  • 5. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. 300 400 _ 30 6 200 80 5
  • 6. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5
  • 7. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 1 The units should then be subtracted.
  • 8. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 50 1 Followed by the tens
  • 9. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. Then the hundreds 300 400 _ 130 6 200 80 5 100 50 1
  • 10. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 Finally, add the numbers together to find the total
  • 11. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 4 3 6 _ 2 8 5
  • 12. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 4 3 6 _ 2 8 5 1 Start with the units
  • 13. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 4 3 6 _ 2 8 5 1 Start with the units
  • 14. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 4 3 6 _ 2 8 5 1 Then make an adjustment from the hundreds
  • 15. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 3 4 3 6 _ 2 8 5 1 Then make an adjustment from the hundreds
  • 16. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 3 4 3 6 _ 2 8 5 1 Then make an adjustment from the hundreds to the tens
  • 17. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 3 13 4 3 6 _ 2 8 5 1 Then make an adjustment from the hundreds to the tens
  • 18. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 3 13 4 3 6 _ 2 8 5 5 1 Then, subtract the tens
  • 19. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 3 13 4 3 6 _ 2 8 5 5 1 Then, subtract the tens
  • 20. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 3 13 4 3 6 _ 2 8 5 1 5 1 And, finally subtract the hundreds
  • 21. When subtracting, the tens in the bigger number is sometimes smaller than the tens in the smaller number, e.g. 436 – 285 When this happens, an adjustment is made from the hundreds to the tens. A hundred is effectively taken from the hundreds column. And added to the tens column. 300 400 _ 130 6 200 80 5 100 + 50 + 1 = 151 When this can be performed confidently, it can be simplified to a standard written method: 3 13 4 3 6 _ 2 8 5 1 5 1 And, finally subtract the hundreds
  • 22. That’s it for now...... For more help with your maths, try my book: mastering multiplication tables on amazon.com