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Ugur's copy of True/false statements about convergent and divergent series,
Ready to use
Multiple response question (4 correct out of 8) covering properties of convergent and divergent series and including questions on power series. Selection of questions from a pool.
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True/false statements about convergent and divergent series,
by 
Newcastle University Mathematics and Statistics
-
England schools
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England university
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Scotland schools
Taxonomy: mathcentre
Taxonomy: Kind of activity
Taxonomy: Context
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From users who are members of Ugur's workspace :
| Ugur Efem | said | Ready to use | 2 years, 5 months ago |
History
Ugur Efem 1 year, 5 months ago
Published this.Ugur Efem 2 years, 5 months ago
Gave some feedback: Ready to use
Ugur Efem 2 years, 6 months ago
Created this as a copy of True/false statements about convergent and divergent series, .| Name | Status | Author | Last Modified | |
|---|---|---|---|---|
| True/false statements about convergent and divergent series, | draft | Newcastle University Mathematics and Statistics | 20/11/2019 14:51 | |
| True/false statements about convergent and divergent series | draft | Alvaro Martínez | 17/06/2016 21:04 | |
| Sequences 4 | draft | Mark Hodds | 06/11/2016 20:44 | |
| Ben's copy of True/false statements about convergent and divergent series, | draft | Ben Brawn | 13/10/2017 02:49 | |
| Ugur's copy of True/false statements about convergent and divergent series, | Ready to use | Ugur Efem | 01/11/2023 13:44 |
There are 3 other versions that do you not have access to.
| Name | Type | Generated Value |
|---|
| f1 | string |
<p>If $a_n \geq \dfrac{1}{n^2}
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| f2 | string |
<p><span>If $a_n \geq 0$ for a
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| f3 | string |
<p><span>If $a_n \to 0$
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| f4 | string |
<p><span>If the series $\Sigma
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| f5 | string |
<p><span>If $a_n > 0$
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| f6 | string |
<p><span>If $a_n>0$ for all
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| f7 | string |
<p><span>If $a_n > 0$
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| f8 | string |
<p><span>If $a_n \neq 0$ for a
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| f9 | string |
<p><span>If $\Sigma a_n$ is co
|
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| f10 | string |
<p><span>If $\Sigma a_n$ is no
|
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| f11 | string |
<p>If $a_n = (-1)^{n-1} u_n$ w
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| f12 | string |
<p><span>If $a_n = (-1)^{n-1}
|
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| f13 | string |
<p><span>If a power series $\S
|
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| f14 | string |
<p><span>If a power series $\S
|
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| f15 | string |
<p>If a power series $\Sigma a
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| f16 | string |
<p><span>If a power series $\S
|
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| tr1 | string |
<p><span>If $a_n \geq 0$ for a
|
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| tr2 | string |
<p><span>If $a_n \geq \dfrac{1
|
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| tr3 | string |
<p>If $a_n \not\to 0$ as $n \t
|
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| tr4 | string |
<p><span>If <span>the series <
|
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| tr5 | string |
<p><span>If $a_n > 0$
|
||||
| tr6 | string |
<p><span>If $a_n>0$</span><
|
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| tr7 | string |
<p><span>If $a_n \neq 0$</span
|
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| tr8 | string |
<p><span>If $a_n \neq 0$</span
|
||||
| tr9 | string |
<p>If $\Sigma a_n$ is absolute
|
||||
| tr10 | string |
<p><span>If $\Sigma a_n$ is di
|
||||
| tr11 | string |
<p><span>If $a_n = (-1)^{n-1}
|
||||
| tr12 | string |
<p><span>If $a_n = (-1)^{n-1}
|
||||
| tr13 | string |
<p>If a power series $\Sigma a
|
||||
| tr14 | string |
<p><span>If a power series $\S
|
||||
| tr15 | string |
<p><span>If a power series $\S
|
||||
| tr16 | string |
<p><span>If a power series $\S
|
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| t | integer |
4
|
||||
| u | integer |
2
|
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| v | integer |
3
|
||||
| w | integer |
1
|
||||
| f | integer |
4
|
||||
| g | integer |
4
|
||||
| h | integer |
4
|
||||
| x | integer |
2
|
||||
| ch1 | string |
<p><span>If <span>the series <
|
||||
| ch2 | string |
<p><span>If $a_n>0$</span><
|
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| ch3 | string |
<p><span>If $a_n = (-1)^{n-1}
|
||||
| ch4 | string |
<p>If a power series $\Sigma a
|
||||
| ch5 | string |
<p><span>If the series $\Sigma
|
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| ch6 | string |
<p><span>If $a_n \neq 0$ for a
|
||||
| ch7 | string |
<p><span>If $a_n = (-1)^{n-1}
|
||||
| ch8 | string |
<p><span>If a power series $\S
|
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| f20 | string |
It is not possible for an unbo
|
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| tr20 | string |
<p><span>If $\Sigma a_n$ is di
|
Generated value: string
<p>If $a_n \geq \dfrac{1}{n^2}$ for all $n \in \mathbb{N}$, then $\Sigma a_n$ converges.</p>
This variable doesn't seem to be used anywhere.
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|---|---|---|
| Gap-fill | ||
| Hasn't run yet | ||
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This question is used in the following exam: