Advertisements
Advertisements
Question
State fundamental theorem of arithmetic?
Solution
The fundamental theorem of arithmetic, states that every integer greater than 1 either is prime itself or is the product of prime numbers, and this product is unique.
APPEARS IN
RELATED QUESTIONS
Can two numbers have 16 as their HCF and 380 as their LCM? Give reason.
Write down the decimal expansions of the following rational numbers by writing their denominators in the form 2m × 5n, where, m, n are non-negative integers.\[\frac{13}{125}\]
Express the number as a product of its prime factor:
156
Find the LCM and HCF of the following pair of integers and verify that LCM × HCF = product of the two numbers.
336 and 54
Find the H.C.F. of 252525 and 363636
According to the fundamental theorem of arithmetic, if T (a prime number) divides b2, b > 0, then ______.
Can two numbers have 18 as their HCF and 380 as their LCM? Give reasons.
Show the 6n cannot end with digit 0 for any natural number 'n'.
(HCF × LCM) for the numbers 70 and 40 is ______.
If n is a natural number, then 8n cannot end with digit
