Asked by flex
Find the largest possible integer n such that there exists a non-constant quadratic polynomial f(x) with integer coefficients satisfying
f(1)∣f(2),f(2)∣f(3),…f(n−1)∣f(n).
Details and assumptions:
~For (possibly negative or zero) integers m and k the notation m∣k means that k=m⋅i for some integer i.
f(1)∣f(2),f(2)∣f(3),…f(n−1)∣f(n).
Details and assumptions:
~For (possibly negative or zero) integers m and k the notation m∣k means that k=m⋅i for some integer i.
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