Natural numbers and their properties with explanation and example
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Natural numbers are countable numbers or postive integers starts from 1,2,3,,................to infinity.
Natural numbers have some properties
•closure property
•commutative property
•associative property
•distributive property
closure property tells that sum or multiplication of two natural numbers is always natural number(((but not always under subtraction abd division))))
ex: if a and b are natural numbers then
a+b and a×b belongs to N
commutative property tells that sum or multiplication of N numbers is commutative(((but may not be in subtration and division)))
ex: if a and d 》N then
a+b=b+a and a×b=b×a 》 N
associative property is similar to the above and N numbers are associative
ex: if a,b and c》N then
a+(b+c)=(a+b)+c and a×(b×c)=(a×b)×c
distributive property multiplication under addition
a×(b+c)=a×b+a×c
hpoe it helps...
Natural numbers have some properties
•closure property
•commutative property
•associative property
•distributive property
closure property tells that sum or multiplication of two natural numbers is always natural number(((but not always under subtraction abd division))))
ex: if a and b are natural numbers then
a+b and a×b belongs to N
commutative property tells that sum or multiplication of N numbers is commutative(((but may not be in subtration and division)))
ex: if a and d 》N then
a+b=b+a and a×b=b×a 》 N
associative property is similar to the above and N numbers are associative
ex: if a,b and c》N then
a+(b+c)=(a+b)+c and a×(b×c)=(a×b)×c
distributive property multiplication under addition
a×(b+c)=a×b+a×c
hpoe it helps...
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