Statistical Functions Part Three

\<bookmark_value\>CONFIDENCE function\</bookmark_value\>

CONFIDENCE

Returns the (1-alpha) confidence interval for a normal distribution.

Syntax

CONFIDENCE(Alpha; STDEV; Size)

\<emph\>Alpha\</emph\> is the level of the confidence interval.

\<emph\>STDEV\</emph\> is the standard deviation for the total population.

\<emph\>Size\</emph\> is the size of the total population.

Example

=CONFIDENCE(0.05; 1.5; 100) gives 0.29.

\<bookmark_value\>CONFIDENCE function\</bookmark_value\>

CONFIDENCE

Returns the (1-alpha) confidence interval for a Student's t distribution.

tip

This function is available since LibreOffice 4.2


Syntax

CONFIDENCE(Alpha; STDEV; Size)

\<emph\>Alpha\</emph\> is the level of the confidence interval.

\<emph\>STDEV\</emph\> is the standard deviation for the total population.

\<emph\>Size\</emph\> is the size of the total population.

Example

=CONFIDENCE(0.05; 1.5; 100) gives 0.29.

\<bookmark_value\>CONFIDENCE function\</bookmark_value\>

CONFIDENCE.NORM

Returns the (1-alpha) confidence interval for a normal distribution.

tip

This function is available since LibreOffice 4.2


Syntax

CONFIDENCE(Alpha; STDEV; Size)

\<emph\>Alpha\</emph\> is the level of the confidence interval.

\<emph\>STDEV\</emph\> is the standard deviation for the total population.

\<emph\>Size\</emph\> is the size of the total population.

Example

=CONFIDENCE(0.05; 1.5; 100) gives 0.29.

\<bookmark_value\>CORREL function\</bookmark_value\>\<bookmark_value\>coefficient of correlation\</bookmark_value\>

CORREL

Returns the correlation coefficient between two data sets.

Syntax

CORREL(Data_1; Data_2)

\<emph\>Data_1\</emph\> is the first data set.

\<emph\>Data_2\</emph\> is the second data set.

Example

=CORREL(A1:A50; B1:B50) calculates the correlation coefficient as a measure of the linear correlation of the two data sets.

\<bookmark_value\>COVAR function\</bookmark_value\>

COVAR

Returns the covariance of the product of paired deviations.

Syntax

COVAR(Data_1; Data_2)

\<emph\>Data_1\</emph\> is the first data set.

\<emph\>Data_2\</emph\> is the second data set.

Example

=COVAR(A1:A30; B1:B30)

\<bookmark_value\>COVAR function\</bookmark_value\>

COVARIANCE.P

Returns the covariance of the product of paired deviations, for the entire population.

tip

This function is available since LibreOffice 4.2


Syntax

COVARIANCE.P(Data1; Data2)

\<emph\>Data_1\</emph\> is the first data set.

\<emph\>Data_2\</emph\> is the second data set.

Example

=COVAR(A1:A30; B1:B30)

\<bookmark_value\>COVAR function\</bookmark_value\>

COVARIANCE.S

Returns the covariance of the product of paired deviations, for a sample of the population.

tip

This function is available since LibreOffice 4.2


Syntax

COVARIANCE.S(Data1; Data2)

\<emph\>Data_1\</emph\> is the first data set.

\<emph\>Data_2\</emph\> is the second data set.

Example

=COVAR(A1:A30; B1:B30)

\<bookmark_value\>CRITBINOM function\</bookmark_value\>

CRITBINOM

Returns the smallest value for which the cumulative binomial distribution is greater than or equal to a criterion value.

Syntax

CRITBINOM(Trials; SP; Alpha)

\<emph\>Trials\</emph\> is the total number of trials.

\<emph\>SP\</emph\> is the probability of success for one trial.

\<emph\>Alpha\</emph\> is the threshold probability to be reached or exceeded.

Example

=CRITBINOM(100; 0.5; 0.1) yields 44.

\<bookmark_value\>KURT function\</bookmark_value\>

KURT

Returns the kurtosis of a data set (at least 4 values required).

Syntax

KURT(Number1; Number2; ...; Number30)

Number1, Number2, ..., Number30 are numeric arguments or ranges representing a random sample of distribution.

Example

=KURT(A1;A2;A3;A4;A5;A6)

\<bookmark_value\>LOGINV function\</bookmark_value\>\<bookmark_value\>inverse of lognormal distribution\</bookmark_value\>

LOGINV

Returns the inverse of the lognormal distribution.

Syntax

LOGINV(Number; Mean; STDEV)

\<emph\>Number\</emph\> is the probability value for which the inverse standard logarithmic distribution is to be calculated.

\<emph\>Mean\</emph\> is the arithmetic mean of the standard logarithmic distribution.

\<emph\>STDEV\</emph\> is the standard deviation of the standard logarithmic distribution.

Example

=LOGINV(0.05; 0; 1) returns 0.19.

\<bookmark_value\>LOGINV function\</bookmark_value\>\<bookmark_value\>inverse of lognormal distribution\</bookmark_value\>

LOGNORMDIST

Returns the inverse of the lognormal distribution.

This function is identical to LOGINV and was introduced for interoperability with other office suites.

tip

This function is available since LibreOffice 4.3


Syntax

NORMINV(Number; Mean; STDEV)

\<emph\>Number\</emph\> is the probability value for which the inverse standard logarithmic distribution is to be calculated.

\<emph\>Mean\</emph\> is the arithmetic mean of the standard logarithmic distribution.

\<emph\>STDEV\</emph\> is the standard deviation of the standard logarithmic distribution.

Example

=LOGINV(0.05; 0; 1) returns 0.19.

\<bookmark_value\>NEGBINOMDIST function\</bookmark_value\>\<bookmark_value\>negative binomial distribution\</bookmark_value\>

LOGNORMDIST

Returns the values of a lognormal distribution.

Syntax

LOGNORMDIST(Number; Mean; STDEV)

\<emph\>Number\</emph\> is the probability value for which the standard logarithmic distribution is to be calculated.

\<emph\>Mean\</emph\> is the mean value of the standard logarithmic distribution.

\<emph\>STDEV\</emph\> is the standard deviation of the standard logarithmic distribution.

\<emph\>C\</emph\> = 0 calculates the density function \<emph\>C\</emph\> = 1 the distribution.

Example

=LOGNORMDIST(0.1; 0; 1) returns 0.01.

\<bookmark_value\>NEGBINOMDIST function\</bookmark_value\>\<bookmark_value\>negative binomial distribution\</bookmark_value\>

LOGNORMDIST

Returns the values of a lognormal distribution.

tip

This function is available since LibreOffice 4.3


Syntax

LOGNORMDIST(Number; Mean; STDEV)

\<emph\>Number\</emph\> is the probability value for which the standard logarithmic distribution is to be calculated.

\<emph\>Mean\</emph\> is the mean value of the standard logarithmic distribution.

\<emph\>STDEV\</emph\> is the standard deviation of the standard logarithmic distribution.

\<emph\>C\</emph\> = 0 calculates the density function \<emph\>C\</emph\> = 1 the distribution.

Example

=LOGNORMDIST(0.1; 0; 1) returns 0.01.

\<bookmark_value\>LARGE function\</bookmark_value\>

LARGE

Returns the Rank_c-th largest value in a data set.

Note Icon

This function is part of the Open Document Format for Office Applications (OpenDocument) standard Version 1.2. (ISO/IEC 26300:2-2015)


Syntax

LARGE(Data; Rank_c)

\<emph\>Data\</emph\> is the cell range of data.

RankC is the ranking of the value. If RankC is an array, the function becomes an array function.

Example

=LARGE(A1:C50;2) gives the second largest value in A1:C50.

=LARGE(A1:C50;B1:B5) entered as an array function gives an array of the c-th largest value in A1:C50 with ranks defined in B1:B5.

\<bookmark_value\>SMALL function\</bookmark_value\>

SMALL

Returns the Rank_c-th smallest value in a data set.

Note Icon

This function is part of the Open Document Format for Office Applications (OpenDocument) standard Version 1.2. (ISO/IEC 26300:2-2015)


Syntax

SMALL(Data; Rank_c)

\<emph\>Data\</emph\> is the cell range of data.

RankC is the rank of the value. If RankC is an array, the function becomes an array function.

Example

=SMALL(A1:C50;2) gives the second smallest value in A1:C50.

=SMALL(A1:C50;B1:B5) entered as an array function gives an array of the c-th smallest value in A1:C50 with ranks defined in B1:B5.

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