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For every n ∈ N, let 0 < c ≤ r n ≤ d with r n → r as n → ∞.
for every n ∈ N.
for every n > x.
for every n ≥ 1.
for every n ≥ 1 and k ≥ 1.
for every n ∈ N. Therefore, (3.3) holds.
for every n = 1, 2,.... Therefore, {x n } is bounded.
This implies that Ω ⊂ C n for every n ≥ 1.
The above inequality holds for every n ≥ 1.
for every n, where K is finite a.s.s
Show that F ⊂ C n for every n ≥ 1.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com