Assigned Based - Calculus - Quiz, Exercises of Calculus

This is class quiz. Its from Calculus class. Some key points are: Assigned Based, Sequence, Directions, Correctness, Completeness, Sequence Converge, Limit

Typology: Exercises

2012/2013

Uploaded on 03/16/2013

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Math 106d Name
Quiz 5
11/9/12
Read directions carefully and show your work. Partial credit will be assigned based upon the correctness,
completeness, and clarity of your answers.
1. Consider the sequence {an}โˆž
n=1 where an= 1 + (โˆ’1)n.
Find the first 5 terms of this sequence. Does this sequence converge? If so, find its limit. If not, then
explain why it diverges.
2. Consider the sequence nsin k
koโˆž
k=1. Does this sequence converge? If so, find its limit. If not, then
explain why it diverges.
3. Consider the sequence {bk}โˆž
k=1 where bk=๎˜’1โˆ’1
k๎˜“k
.
Does this sequence converge? If so, find its limit. If not, then explain why it diverges.
1

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Math 106d Name Quiz 5 11/9/

Read directions carefully and show your work. Partial credit will be assigned based upon the correctness, completeness, and clarity of your answers.

  1. Consider the sequence {an}โˆž n=1 where an = 1 + (โˆ’1)n. Find the first 5 terms of this sequence. Does this sequence converge? If so, find its limit. If not, then explain why it diverges.
  2. Consider the sequence

{ (^) sin k k

k=

. Does this sequence converge? If so, find its limit. If not, then explain why it diverges.

  1. Consider the sequence {bk}โˆž k=1 where bk =

k

)k .

Does this sequence converge? If so, find its limit. If not, then explain why it diverges.