Let N be the no ...
such that N= ap . bq . cr
therefore the sum of the Factors of N = (ap+1 - 1)(bq+1 -1)(cr+1 - 1)/(a-1)(b-1)(c-1)
I hope this solves your problem :-) take care ...
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The sum of the positive whole-number factors of 30 is 72.
Abundant is a number for which the sum of all its proper factors is greater than the number itself. Deficient is a number for which the sum of all its proper factors is less than the number itself. Perfect is a number for which the sum of all its proper factors is the number itself.
The sum of the prime factors of 6 is closest in value to the composite number 6.
The number is 6.
There are three equivalent definitions for an abundant number.A number is abundant if:the sum of all its factors (including itself) is more than double the number;the sum of all factors of the number which are smaller than the number, must be more than the number;the sum of all proper factors of the number must be at least as large as the number.