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A number of the form abc,abc always has several prime factors. Which prime numbers are always factors of a number of this form? Explain why? (Hint: Write in expanded form.)
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@jim_thompson5910
@satellite73
@ash2326
abc,abc 100000*a + 10000*b + 1000c + 100*a + 10*b + 1*c (100000*a + 100*a) + (10000*b + 10*b) + (1000c + 1*c) 100(1000*a + 1*a) + 10(1000*b + 1*b) + 1*(1000c + 1*c) 100(1001*a) + 10(1001*b) + 1*(1001c) 1001*( 100*a + 10*b + 1*c ) 7*11*13*( 100*a + 10*b + 1*c ) So this proves that 7, 11, and 13 are always factors of the number abc,abc where 'a','b','c' are positive integers and they are less than 10.
thanks!
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