Find the sum of all two digit number greater than 50 which when divided by 7 leave a remainder of 4
Answers
Answered by
5
50/7 = 7 1/7. 100/7 = 14 2/7
53/7
= 7 4/7. 95/7 = 13 4/7
Sum = 53 + 60 + 67 + 74 + 81 + 88 + 95
Sum = 3× 148 + 74 = 518
hope this will help
53/7
= 7 4/7. 95/7 = 13 4/7
Sum = 53 + 60 + 67 + 74 + 81 + 88 + 95
Sum = 3× 148 + 74 = 518
hope this will help
Answered by
3
First of all two digit multiple if 7, which is greater than 50 are 56, 63, 70, 77, 84, 91, 98.
So, the two digit no. greater than 50 leaving remainder 4 when divided by 7 are 53, 60, 67, 74, 81, 88, 95
So. the sum is (53+60+67+74+81+88+95)
=518..
So, the two digit no. greater than 50 leaving remainder 4 when divided by 7 are 53, 60, 67, 74, 81, 88, 95
So. the sum is (53+60+67+74+81+88+95)
=518..
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