What do you mean
by Fraction?
Learning Objective
• To revise fraction.
• To learn equivalent fractions.
• To explain representation of fractions in a number line.
Learning Outcomes
What is Fraction ?
Fraction is a number that
represents a part of a whole.
What is Fraction ?
Fraction is a number that represents a part of a
whole.
Figure Representation
What is Fraction ?
Fraction is a number that represents a part of a whole.
Numerical representation :
𝟑
𝟖
Parts of fraction
It consists of a numerator and a denominator.
Can you tell
which is
numerator and
denominator?
3
8
Parts of fraction
Numerator : The numerator represents the number of
equal parts of a whole
3
8
numerator
Parts of fraction
Denominator : denominator is the total number of parts
that make up said whole.
3
8
denominator
Parts of fraction
It consists of a numerator and a denominator.
3
8
numerator
denominator
Types of fraction
What similarities you can see in the following fractions:
2
5
7
11
4
6
8
13
7
11
Numerator < Denominator
Types of fraction
What similarities you can see in the following fractions:
2
5
7
11
4
6
8
13
7
11
Numerator < Denominator
i.e is numerator is smaller than the denominator
or
Types of fraction
What similarities you can see in the following fractions:
2
5
7
11
4
6
8
13
7
11
Numerator < Denominator
i.e is numerator is smaller than the denominator
or
Denominator is greater than the numerator
Types of fraction
What similarities you can see in the following fractions:
2
5
7
11
4
6
8
13
7
11
Numerator < Denominator
These are also called as Proper Fraction.
Types of fraction
What similarities you can see in the following fractions:
5
2
11
7
6
4
13
8
11
7
Types of fraction
What similarities you can see in the following fractions:
5
2
11
7
6
4
13
8
11
7
Denominator < numerator
Types of fraction
What similarities you can see in the following fractions:
5
2
11
7
6
4
13
8
11
7
Denominator < numerator
i.e denominator is smaller than numerator
Types of fraction
What similarities you can see in the following fractions:
5
2
11
7
6
4
13
8
11
7
Denominator < numerator
i.e denominator is smaller than numerator
or
Numerator is greater than the denominator
Types of fraction
What similarities you can see in the following fractions:
5
2
11
7
6
4
13
8
Denominator < numerator
These are also called as Improper Fraction
• To revise fraction.
• To learn equivalent and mixed fractions.
• To explain representation of fractions in a number line.
Learning Outcomes
How confident do you feel?
• To revise fraction.
• To learn equivalent and mixed fractions.
• To explain representation of fractions in a number line.
Learning Outcomes
How confident do you feel?
Types of fraction
11
7
Can we divide
this?
Types of fraction
11
7
Quotient?
Can we divide
this?
Types of fraction
11
7
Quotient?
Remainder?
Can we divide
this?
Types of fraction
11
7
11
7
1
7
-
4
Can we divide
this?
Yes we can.
Types of fraction
11
7
1
7
-
4
quotient
numerator
denominator
remainder
Types of fraction
11
7
1
7
-
4
quotient
numerator
denominator
remainder
Can we write
in any other
format?
Types of fraction
Can we write
in this
format?
4
1
7
What we call this ?
Types of fraction
4
1
7
we call this as
Mixed fraction
Types of fraction
Mixed Fraction: A whole number and
a fraction combined into one "mixed" number.
4
1
7
1 Whole number
7
4 fraction
Types of fraction
Types of fraction
What you
observe in
this?
Types of fraction
𝟒
𝟖
=
𝟐
𝟒
=
𝟏
𝟐
Types of fraction
𝟒
𝟖
=
𝟐
𝟒
=
𝟏
𝟐
Why ?
𝟏
𝟐
=
𝟏
𝟐
=
𝟏
𝟐
Types of fraction
𝟒
𝟖
=
𝟐
𝟒
=
𝟏
𝟐
Simplify or
Divide
𝟏
𝟐
=
𝟏
𝟐
=
𝟏
𝟐
Types of fraction
𝟒
𝟖
=
𝟐
𝟒
=
𝟏
𝟐
What are these types
of fraction called ?
Types of fraction
𝟒
𝟖
=
𝟐
𝟒
=
𝟏
𝟐
These types of
fraction called as
Equivalent Fraction
• To revise fraction.
• To learn equivalent and mixed fractions.
• To explain representation of fractions in a number line.
Learning Outcomes
How confident do you feel?
• To revise fraction.
• To learn equivalent and mixed fractions.
• To explain representation of fractions in a number line.
Learning Outcomes
How confident do you feel?
Representation of
fraction on a
number line
Representation on number line
• To revise fraction.
• To learn equivalent and mixed fractions.
• To explain representation of fractions in a number line.
Learning Outcomes
How confident do you feel?
• To revise fraction.
• To learn equivalent and mixed fractions.
• To explain representation of fractions in a number line.
Learning Outcomes
How confident do you feel?
7th maths-1.fraction,types,representation in a number line -sangh

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7th maths-1.fraction,types,representation in a number line -sangh

Editor's Notes

  • #2: An overview of the content of the lesson Must be in the form of a question where appropriate Students should be able to answer the question at the end - either fully, partly or in a way that demonstrates they understand what gaps in their knowledge they need to address Verbs such as to understand / to know / to gain confidence / to learn Ask students to give the question a go and point out that, at the end of the lesson, they should be able to answer fully
  • #3: Revisit the first outcome and use the polling function to allow students to privately self-assess You may feel that the students do not need privacy to self-assess and in this instance, the chat box may be used Polling must be used until you can fully assess their confidence to use the chat box and express honesty If students self-assess as a 4/5, ensure that you are fully confident in their assessment Ask questions Ask for examples Students to ask each other questions If a few students self-assesses as a 3, but others as a 4/5, discretely ask the higher ones to give examples and to explain their achievement/understanding If all students are a 3 or below, do not move on. Move to a blank page at the end of the presentation and use as a whiteboard to further explain If students are ½, go back to the beginning Always ask students what the gaps are and help them to identify these in order to promote metacognition
  • #4: The next slides should be focused on achieving first outcome Make reference to the outcome in the teaching Fill this with thinking skills activities, peer assessment, higher-order questioning, engaging activities and challenge
  • #5: The next slides should be focused on achieving first outcome Make reference to the outcome in the teaching Fill this with thinking skills activities, peer assessment, higher-order questioning, engaging activities and challenge
  • #6: The next slides should be focused on achieving first outcome Make reference to the outcome in the teaching Fill this with thinking skills activities, peer assessment, higher-order questioning, engaging activities and challenge
  • #11: previously.
  • #12: previously.
  • #13: previously.
  • #14: previously.
  • #15: previously.
  • #16: previously.
  • #17: previously.
  • #18: previously.
  • #19: previously.
  • #20: Revisit the first outcome and use the polling function to allow students to privately self-assess You may feel that the students do not need privacy to self-assess and in this instance, the chat box may be used Polling must be used until you can fully assess their confidence to use the chat box and express honesty If students self-assess as a 4/5, ensure that you are fully confident in their assessment Ask questions Ask for examples Students to ask each other questions If a few students self-assesses as a 3, but others as a 4/5, discretely ask the higher ones to give examples and to explain their achievement/understanding If all students are a 3 or below, do not move on. Move to a blank page at the end of the presentation and use as a whiteboard to further explain If students are ½, go back to the beginning Always ask students what the gaps are and help them to identify these in order to promote metacognition
  • #21: Revisit the first outcome and use the polling function to allow students to privately self-assess You may feel that the students do not need privacy to self-assess and in this instance, the chat box may be used Polling must be used until you can fully assess their confidence to use the chat box and express honesty If students self-assess as a 4/5, ensure that you are fully confident in their assessment Ask questions Ask for examples Students to ask each other questions If a few students self-assesses as a 3, but others as a 4/5, discretely ask the higher ones to give examples and to explain their achievement/understanding If all students are a 3 or below, do not move on. Move to a blank page at the end of the presentation and use as a whiteboard to further explain If students are ½, go back to the beginning Always ask students what the gaps are and help them to identify these in order to promote metacognition
  • #22: previously.
  • #23: previously.
  • #24: previously.
  • #25: previously.
  • #26: previously.
  • #27: previously.
  • #28: previously.
  • #29: previously.
  • #30: previously.
  • #31: previously.
  • #32: previously.
  • #33: previously.
  • #34: previously.
  • #35: previously.
  • #36: previously.
  • #37: previously.
  • #38: Revisit the first outcome and use the polling function to allow students to privately self-assess You may feel that the students do not need privacy to self-assess and in this instance, the chat box may be used Polling must be used until you can fully assess their confidence to use the chat box and express honesty If students self-assess as a 4/5, ensure that you are fully confident in their assessment Ask questions Ask for examples Students to ask each other questions If a few students self-assesses as a 3, but others as a 4/5, discretely ask the higher ones to give examples and to explain their achievement/understanding If all students are a 3 or below, do not move on. Move to a blank page at the end of the presentation and use as a whiteboard to further explain If students are ½, go back to the beginning Always ask students what the gaps are and help them to identify these in order to promote metacognition
  • #39: Revisit the first outcome and use the polling function to allow students to privately self-assess You may feel that the students do not need privacy to self-assess and in this instance, the chat box may be used Polling must be used until you can fully assess their confidence to use the chat box and express honesty If students self-assess as a 4/5, ensure that you are fully confident in their assessment Ask questions Ask for examples Students to ask each other questions If a few students self-assesses as a 3, but others as a 4/5, discretely ask the higher ones to give examples and to explain their achievement/understanding If all students are a 3 or below, do not move on. Move to a blank page at the end of the presentation and use as a whiteboard to further explain If students are ½, go back to the beginning Always ask students what the gaps are and help them to identify these in order to promote metacognition
  • #40: An overview of the content of the lesson Must be in the form of a question where appropriate Students should be able to answer the question at the end - either fully, partly or in a way that demonstrates they understand what gaps in their knowledge they need to address Verbs such as to understand / to know / to gain confidence / to learn Ask students to give the question a go and point out that, at the end of the lesson, they should be able to answer fully
  • #41: previously.
  • #42: Revisit the first outcome and use the polling function to allow students to privately self-assess You may feel that the students do not need privacy to self-assess and in this instance, the chat box may be used Polling must be used until you can fully assess their confidence to use the chat box and express honesty If students self-assess as a 4/5, ensure that you are fully confident in their assessment Ask questions Ask for examples Students to ask each other questions If a few students self-assesses as a 3, but others as a 4/5, discretely ask the higher ones to give examples and to explain their achievement/understanding If all students are a 3 or below, do not move on. Move to a blank page at the end of the presentation and use as a whiteboard to further explain If students are ½, go back to the beginning Always ask students what the gaps are and help them to identify these in order to promote metacognition
  • #43: Revisit the first outcome and use the polling function to allow students to privately self-assess You may feel that the students do not need privacy to self-assess and in this instance, the chat box may be used Polling must be used until you can fully assess their confidence to use the chat box and express honesty If students self-assess as a 4/5, ensure that you are fully confident in their assessment Ask questions Ask for examples Students to ask each other questions If a few students self-assesses as a 3, but others as a 4/5, discretely ask the higher ones to give examples and to explain their achievement/understanding If all students are a 3 or below, do not move on. Move to a blank page at the end of the presentation and use as a whiteboard to further explain If students are ½, go back to the beginning Always ask students what the gaps are and help them to identify these in order to promote metacognition