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Rachel's copy of Probability, expectation and standard deviation of binomial distribution
Draft
Application of the binomial distribution given probabilities of success of an event.
Finding probabilities using the binomial distribution.
Metadata
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England schools
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England university
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Scotland schools
Taxonomy: mathcentre
Taxonomy: Kind of activity
Taxonomy: Context
History
Rachel Gargan 6 years, 1 month ago
Created this as a copy of Probability, expectation and standard deviation of binomial distribution.Name | Status | Author | Last Modified | |
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Probability, expectation and standard deviation of binomial distribution | draft | Simon Thomas | 07/02/2019 10:25 | |
Rachel's copy of Probability, expectation and standard deviation of binomial distribution | draft | Rachel Gargan | 19/02/2019 12:02 |
Name | Type | Generated Value |
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pre | string |
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descx1 | string |
number of chocolate chip cooki
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something | string |
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thisnumber | integer |
6
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what | string |
daily sales.
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things | string |
chocolate chip cookies.
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descx | string |
the number of chocolate chip c
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tol | number |
0.001
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prob | rational |
9/50
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thisaswell | string |
our selection contains no more
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else | string |
biscuits are selected at rando
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thismany | integer |
18
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number1 | integer |
10
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post | string |
% of biscuits made by a baker
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prob2 | number |
0.439
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||||
prob1 | number |
0.003
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thatnumber | integer |
1
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this | string |
our selection contains exactly
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v | integer |
0
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tprob1 | number |
0.00322931
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tprob2 | number |
0.4391632221
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sd | decimal |
dec("1.215")
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Generated value: string
This variable doesn't seem to be used anywhere.
Gap-fill
Ask the student a question, and give any hints about how they should answer this part.
Assuming a binomial distribution for $X$ , {descX}, write down the values of $n$ and $p$.
$X \sim \operatorname{bin}(n,p)$
$n=\; $?
Find $\operatorname{E}[X]$ the expected {descX1}
$\operatorname{E}[X]=$?
Find the standard deviation for the {descX1}
Standard deviation = ?
Use this tab to check that this question works as expected.
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