"If n is any positive integer, `3^(4n)-4^(3n)`is always divisible by 7 (b) 12 (c) 17 (d) 145"

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If n is any positive integer, `3^(4n)-4^(3n)` is always divisible by 7 (b) 12 (c) 17 (d) 145 If n is any positive integer, `3^(4n)-4^(3n)` is always divisible by 7 (b) 12 (c) 17 (d) 145
If n s any positive integer, then `(3^(4n) - 4^(3n))` is always divisible by: If n s any positive integer, then `(3^(4n) - 4^(3n))` is always divisible by:
If n is any positive Integer, then(3^4n - 4^3n) is always divisible by?| BPSC Question | Algebra If n is any positive Integer, then(3^4n - 4^3n) is always divisible by?| BPSC Question | Algebra
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If n is any natural number, then 4^3n – 1 is not divisible by If n is any natural number, then 4^3n – 1 is not divisible by
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If n is a natural number, then by which numbers 9^2n-4^2n is always divisible If n is a natural number, then by which numbers 9^2n-4^2n is always divisible
If (27)^999 is divided by 7, then the remainder is: If (27)^999 is divided by 7, then the remainder is: