Let x ∈ R such that
(2021 −2020/n)≤ x ≤( 2021 +2020/n)
for all positive integer n ≥ 10. Prove that x = 2021.
"\\lim_{n->\\infin}(2021-\\frac{2020}n{})\\le x\\le\\lim_{n->\\infin}(2021+\\frac{2020}{n})"
"2021\\le x\\le 2021"
"x=2021"
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