How many prime numbers are of the form 10n + 1, where n is a whole number such that 1 ≤n <10?
Answers
Answer: There are 5 primes .
They are : 11,31,41,61,71
5 Prime numbers are of the form 10n + 1, where n is a whole number such that 1 ≤n <10
Given : Numbers of the form 10n +1 where n is a whole number such that 1 ≤n <10
To Find: How many of them are prime numbers
Solution:
Numbers of the form 10n +1
n is a whole number such that 1 ≤n <10
Substituting n = 1
number is 10(1) + 1 = 11
Substituting n = 2
number is 10(2) + 1 = 21
and so on till n = 9 as n < 10
number is 10(9) + 1 = 91
Numbers are
11 , 21 , 31 , 41 , 51 , 61 , 71 , 81 , 91
Prime numbers are numbers which has exactly 2 factor , one and the number itself
Prime numbers in above numbers are :
11 , 31 , 41 , 61 , 71
Hence 5 Prime numbers are of the form 10n + 1, where n is a whole number such that 1 ≤n <10
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