show that one and only out of n n+3 n+6or n+9 is divisible by 4
Answers
Answered by
5
Hey dear!
Here is yr answer....
n+3 , n+6 , n+9
by taking n = even no. - 2
= n+3/4
= 2+3/4
= 5/4 ❎
= n+9/4
= 2+9/4
= 11/4 ❎
= n+6/4
= 2+6/4
= 8/4
= 2
Therefore, n+6 is divisible by 4
Hope it hlpz....
Here is yr answer....
n+3 , n+6 , n+9
by taking n = even no. - 2
= n+3/4
= 2+3/4
= 5/4 ❎
= n+9/4
= 2+9/4
= 11/4 ❎
= n+6/4
= 2+6/4
= 8/4
= 2
Therefore, n+6 is divisible by 4
Hope it hlpz....
Answered by
0
now divide n by 4 u get the answer n/4 so it is inappropriate
now n+3 it is also not divisible
n+6 can be divisible but remainder is 2
n+6 is also divisible but remainder 1
now let n = even no =2
now n/4=2/4=1/2 so wrong
now 2+3/4=5/4 still not divisible
now n+2=2+6=8/4 so its a correct one
now n+3 it is also not divisible
n+6 can be divisible but remainder is 2
n+6 is also divisible but remainder 1
now let n = even no =2
now n/4=2/4=1/2 so wrong
now 2+3/4=5/4 still not divisible
now n+2=2+6=8/4 so its a correct one
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