There was a coconut farmer, he told his helper to arrange the harvest and count the no. of coconuts.
After a while the helper said
When I arrange it in 2 there is one coconut left.
When I arrange it in 3 there is one coconut left.
When I arrange it in 4 there is one coconut left.
When I arrange it in 5 there is one coconut left.
When I arrange it in 6 there is one coconut left.
When I arrange it in 7 there are no coconut left.
How many coconuts were there?
please don't give any wrong answers...
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Answer:301
Step-by-step explanation:
This is a case of lcm with remainders...
So we apply:-
lcm(2,3,4,5,6)m+1
(2×2×3×5)m+1
60m+1
where m is a number so chosen that 60m+1 will be divisible by 7.
We do this by trial and error:-
If m=1, 61, not divisible by 7
If m=2, 121, not divisible by 7
If m=3, 181, not divisible by 7
If m=4, 241, not divisible by 7
If m=5, 301, divisible by 7
So 301 is the answer
No doubt it is correct
Mark as the brainliest
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