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1 . Rational number can be defined as p/q ,where q is not equal to 0    2 . CLOSURE PROPERTY - Rational number are under addition , subraction and subraction .              3 . COMMUNITY  PROPERTY - [(a+b)=(b+a)]                                         4 . ASSOCIATIVE PROPERTY   (a+b)+c = a+(b+c)                               5 . DISTRIBUTIVE PROPERTY          a(b+c) = ab + ac

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1. We have learnt the properties of rational numbers

2. We have learnt to represent rational numbers on number line
3. We have learnt the additive inverse and multiplicative inverse
4.Between two rational numbers there are countless rational numbers
5. Reciprocal of Rational numbers
6. we have learnt the distributivity of rational numbers
7. The Commutativity of Rational Numbers
8.  Rational numbers are closed under the operations of addition, subtraction and multiplication.
9.  The additive inverse of the rational number = a/b  is  -a/b

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In the first class we learnt about properties .

1]Closure property :
a + b=c
a rational number + another rational number is also a rational number.
a - b = c
a rational number - another rational number is also a rational number
a x b = c
a rational number x another rational number is also a rational number
2]Commutative property :
a + b = b + a
a x b = b x a
3]Associative property :
[a + b] +c = a +[b + c]
[a x b] x c = a x [b x c]
4]Distributive property :
a [ b+ c] = [a x b] + [a x c]
a [ b - c] = [a x b] - [a x c]
5]Additive inverse
a +[ -a] = 0
6]Multiplicative inverse
d/b x b/d = 1
7] In the next class we learnt about "representing rational numbers on number  line"

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ASSOCIATIVE property
a+ (b+c) = (a+b) +C
Distributive Law:
a (b+c) = ab +ac
ADDITIVE INVERSE
a/b + (-a/b) = (-a/b) + a/b = 0
MULTIPLICATIVE INVERSE
a/b xb/a=1
Commutative Property
a+b = b+a

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1. Rational numbers are defined in p/q form in which q is not equal to 0.
2. There are infinite rational numbers between two rational numbers.
3. Properties of rational numbers
>Commutative property
>Closure property
>Associative property
>Multiplicative inverse
>Additive inverse
>Distributive property
4. Number 0 doesn't have a reciprocal.
5. Multiplicative inverse is also called as reciprocal.

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Properties of rational number
Additive inverse and Multiplicative inverse
rational numbers in number line

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1. Rational numbers are defined as p/q where q should not be 0.
2. 0 has no reciprocal.
3.We learnt the properties of rational numbers.
4. There are infinite rational numbers between 2 rational numbers.
5. We learned the 5 properties of rational numbers.

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•Rational numbers can be defined as p/q where q≠0.
•We can find infinite rational numbers between two numbers for example 0 and 1.
•Multiplicative inverse is also called as reciprocal
•There are five properties of rational numbers
They are:
1.Commutative property: a+b=b+a, a×b=b×a
2.Associative property: a+(b+c)=(a+b)+c,a×(b×c)
3.Distributive law:a×(b+c)=a×b+a×c,a÷(b-c)=a÷b-a÷c
4.Additive inverse:a+(-a)=0
5.Multiplicative inverse:a/b=b/a      (a/b×b/a=1)
•Reciprocal of 0 is not defined . 1 and -1 are their own reciprocal

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*rational numbers properties on additive  and multiplicative inverse
*We learner about representing rational numbers on number line * 0 has no reciprocal *there are five rational numbers *there are infinite numbers on between two numbers
Sam Jeffrey

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ASSOCIATIVE property
a+ (b+c) = (a+b) +C
Distributive Law:
a (b+c) = ab +ac
ADDITIVE INVERSE
a/b + (-a/b) = (-a/b) + a/b = 0
MULTIPLICATIVE INVERSE
a/b xb/a=1
Commutative Property
a+b = b+a

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*We have learnt the properties of rational numbers
*We have learnt how to represent rational numbers on number line
*There are many rational numbers between two rational numbers
*We learnt that Zero has reciprocal
*We learnt additive and multiplicative inverse

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Commutative property - commutative under addition and multiplication.
Closure property - closed under addition , subtraction and multiplication
Associative property - associative under addition and multiplication
Distributive law - distributive under addition and subtraction .
Additive inverse - changing of signs
- a will become +a
Multiplicative inverse - change in the position of the numbers
a/b will become b/a

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we leant about rational numbers
and their properties
we learnt about the additive and multiplicative inverse
we learnt about how to place rational numbers in number line

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1. Zero has no reciprocal.
2. The numbers 1 and -1 are their own reciprocal.
3. There are infinite rational numbers between two rational numbers.
4. Rational numbers is the number p/q where q is not equal to zero.
5. Multiplication inverse is the reciprocal of a number.

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* The rational number 0 is the additive identity for rational numbers.
* Rational numbers are closed under the operations of addition, subtraction and multiplication.
* The rational number 1 is the multiplicative identity for rational numbers.
* Rational numbers can be represented on a number line.
* Between any two given rational numbers there are countless rational numbers. The idea of mean helps us to find rational numbers between two rational numbers.

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Happy morning children, let's have a short review of the topic rational numbers.  Whatever points you remember can post in this padlet. just five minutes of time. (Minimum of 5 points )

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* we learned about rational numbers and its properties
* Representing rational numbers on the number line
* to find rational numbers between two rational numbers
*we learnt to do all arithmatic operations in rational numbers
*we also learnt about multiplicative and additive inverse.

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*We learned how to plot rational numbers on number line              *We learned to to write additive and multiplicative inverse of rational numbers                          *We learned about the different properties of rational numbers  *We learned how multiply, divide, subtract and add rational numbers                                      *We learned how to differentiate between rational numbers