Find the sum of all natural numbers which are less than 500 and also which are multiply of 7
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Answer:
But some digits divisible by 7 are also divisible by 11 in an arithmetic progression of 77, 144, 221, 298…… 462 and it it's necessary to find the number of numbers in this series.
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The sum of all natural numbers which are less than 500 and also which are multiple of 7
Natural number less than 500 and are multiple of 7 is :
7, 14, 21, ... , 497
Here,
a = 7
d = 7
{Last Term = 497}
l = a + (n-1)d
497 = 7 + (n-1)7
497 - 7 = (n-1) 7
490/7 = (n-1)
70 = (n-1)
n = 70 + 1
n = 71
Hence, there are total 71 terms.
SUM:
71/2 (7 + 497)
71/2 (504)
71(252)
17,892
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