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Fundamental Theorem of Arithmetic
Every composite number can be expressed (factorised) as a product of prime and this factorisation is unique apart from the order in which prime factors occur.
HCF and LCM for two numbers ‘a‘ and ‘b‘
HCF(a,b)×LCM(a,b)=a×b
Rational Numbers
Can be expressed in the form p/q, q≠0. p and q don't have any common factor (co-prime).
Irrational Numbers
Number which cannot be expressed in p/q form.
E.g- √2, √5, 2+√3… etc.
Important Results
R=Rational
Ir=Irrational
R+R
R-R
R×R
R/R
Result: Rational
Ir+R
Ir-R
Ir×R
Ir/R
Result: Irrational
Ir+Ir
Ir-Ir
Ir×Ir
Ir/Ir
Result: Cannot Say