Find ending behavior of f[x_]=x - Floor[x] - (1/2) F[x]: is the greatest integer in Mathematica. I know we have to find the limit Limit[f[x], x -> ∞] Limit[f[x], x -> -∞] Can somebody give me instruction on how to answer this please...
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Originally Posted by camherokid Find ending behavior of f[x_]=x - Floor[x] - (1/2) F[x]: is the greatest integer in Mathematica. I know we have to find the limit Limit[f[x], x -> ∞] Limit[f[x], x -> -∞] Can somebody give me instruction on how to answer this please... These limits do not exists as f is a saw tooth varying between -1/2 and +1/2 over the inteval [n, n+1] for all integers n. RonL
Thank you very much Captain Black !
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