Consider the sequence b = 1+tann 11 . In order to apply the squeeze theorem and determine the limit of b, as n → ∞o, we need to find two sequences, a,, and C, such that an ≤ b ≤ Cn and lim an = L = lim c, for some real number L. Which 11-00 11-80 of the following pairs of sequences will satisfy these conditions? Select the correct answer below: O an = 1 - and c₂ = 1 + 1-z ○ an = 1 and C₂ = 1 Cn 2n 2n an =-1-2 and C₂ = −1+/ 1+ and Cn 2n an = - = 1+x 2n FEEDBACK
Consider the sequence b = 1+tann 11 . In order to apply the squeeze theorem and determine the limit of b, as n → ∞o, we need to find two sequences, a,, and C, such that an ≤ b ≤ Cn and lim an = L = lim c, for some real number L. Which 11-00 11-80 of the following pairs of sequences will satisfy these conditions? Select the correct answer below: O an = 1 - and c₂ = 1 + 1-z ○ an = 1 and C₂ = 1 Cn 2n 2n an =-1-2 and C₂ = −1+/ 1+ and Cn 2n an = - = 1+x 2n FEEDBACK
Transcribed Image Text:Consider the sequence b₁ =
1+tan n
. In order to apply the squeeze theorem and determine the limit of b, as n→ ∞o, we
need to find two sequences, a,, and C,,, such that an ≤ b ≤ Cn and lim an = L = lim c,, for some real number L. Which
n
11-00
11-00
of the following pairs of sequences will satisfy these conditions?
Select the correct answer below:
O an = 1-2 and C₂ = 1 + 2
1-π
an = ¹ and C₂ =
1+x
O an =-1-2 and C₂ = −1 + 2/
O an. = -1+ and C₁ = ¹+
2
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