show that any positive integer is of the form either 5m or 5m+2,5m+4 where m is any Integer
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How can that be plz some genius come and help...... 1 is integer,
If 1=5m,m=1/5......not an integer
If 1=5m+2,m=-1/5......same
If 1=5m+4,m=-3/5......again the same
Plz someone legendary explain this to me
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Hey!! the question is not complete there is mistake in the ques.. -- show that any even positive integer _ __ ___ ______
integer.
$olution:-----
Let 'x' be any positive integer and b=5
since 0_< r<b , so the possible remainder is 0,1,2,3,4,5.
so 'x' can be 5m , 5m+1, 5m+2 , 5m+3 ,5m+4, 5m+5.
but 5m+1, 5m+3 ,5m+5 are odd integer and 'x' is even. , where m is quotient
so, x only in the form of 5m, 5m+2, 5m+4 is the positive integer..
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