'n' is selected form the set \[\{1,2,3...,100\}\]and the number \[{{2}^{n}}+{{3}^{n}}+{{5}^{n}}\] is formed. Total number of ways of selecting 'n' so that the formed number is divisible by 4, is equal to

'n' is selected form the set \[\{1,2,3...,100\}\]and the number \[{{2}

1.	'n' is selected form the set \[\{1,2,3...,100\}\]and the number \[{{2}^{n}}+{{3}^{n}}+{{5}^{n}}\] is formed. Total number of ways of selecting 'n' so that the formed number is divisible by 4, is equal to
A.	50
B.	49
C.	48
D.	None of these
Answer» C. 48

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'n' is selected form the set \[\{1,2,3...,100\}\]and the number \[{{2}^{n}}+{{3}^{n}}+{{5}^{n}}\] is formed. Total number of ways of selecting 'n' so that the formed number is divisible by 4, is equal to

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