If n is any odd number greater than 1, then `n\\ (n^2-1)` is divisible by 24 always (b) divisibl...

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"If n is any odd number greater than 1, then `n\ (n^2-1)`is divisible by 24 always (b) divisible by "If n is any odd number greater than 1, then `n\ (n^2-1)`is divisible by 24 always (b) divisible by
"If n is any odd number greater than 1, then `n\\ (n^2-1)`is divisible by 24 always (b) "If n is any odd number greater than 1, then `n\\ (n^2-1)`is divisible by 24 always (b)
If n is any odd number greater than 1 then n(nĀ²-1) is If n is any odd number greater than 1 then n(nĀ²-1) is
`n(n^2 -1)`, is divisible by 24 if n is an odd positive number. `n(n^2 -1)`, is divisible by 24 if n is an odd positive number.
Prove if n odd, then n^2-1 is divisible by 8 Prove if n odd, then n^2-1 is divisible by 8
If n is a whole number greater than 1, then `n^2(n^2-1)` is always divisible by 8 (b) 10 (c) 12 ... If n is a whole number greater than 1, then `n^2(n^2-1)` is always divisible by 8 (b) 10 (c) 12 ...
`n(n^2 -1)`, is divisible by 24 if n is an odd positive number. `n(n^2 -1)`, is divisible by 24 if n is an odd positive number.
XREALQ034 _ Show that n2 ā€“ 1 is divisible by 8, if n is an odd positive integer. XREALQ034 _ Show that n2 ā€“ 1 is divisible by 8, if n is an odd positive integer.