LibreOffice 7.3 Help
Trend lines can be added to all 2D chart types except for Pie and Stock charts.
If you insert a trend line to a chart type that uses categories, like Line or Column, then the numbers 1, 2, 3, … are used as x-values to calculate the trend line. For such charts the XY chart type might be more suitable.
To insert a trend line for a data series, first double-click the chart to enter edit mode and select the data series in the chart to which a trend line is to be created.
Choose
, or right-click the data series to open the context menu, and choose .Mean Value Lines are special trend lines that show the mean value. Use
to insert mean value lines for data series.To delete a trend line or mean value line, click the line, then press the Del key.
The menu item
is only available when the chart is in edit mode. It will appear grayed out if the chart is in edit mode but no data series is selected.Sararan adeemsa walfaannee deetaa wajjiin halluu wal fakkataa qaba. Amala sarara jijjiiruuf, Sarara adeemsa fili itti fufuun fili
.A trend line is shown in the legend automatically. Its name can be defined in options of the trend line.
When the chart is in edit mode, LibreOffice gives you the equation of the trend line and the coefficient of determination R^{2}, even if they are not shown: click on the trend line to see the information in the status bar.
To show the trend line equation, select the trend line in the chart, right-click to open the context menu, and choose .
To change format of values (use less significant digits or scientific notation), select the equation in the chart, right-click to open the context menu, and choose
.Default equation uses x for abscissa variable, and f(x) for ordinate variable. To change these names, select the trend line, choose and enter names in X Variable Name and Y Variable Name edit boxes.
To show the coefficient of determination R^{2}, select the equation in the chart, right-click to open the context menu, and choose
^{2}.If intercept is forced, coefficient of determination R^{2} is not calculated in the same way as with free intercept. R^{2} values can not be compared with forced or free intercept.
The following regression types are available:
Linear trend line: regression through equation y=a∙x+b. Intercept b can be forced.
Polynomial trend line: regression through equation y=Σ_{i}(a_{i}∙x^{i}). Intercept a_{0} can be forced. Degree of polynomial must be given (at least 2).
Logarithmic trend line: regression through equation y=a∙ln(x)+b.
Exponential trend line: regression through equation y=b∙exp(a∙x).This equation is equivalent to y=b∙m^{x} with m=exp(a). Intercept b can be forced.
Power trend line: regression through equation y=b∙x^{a}.
Moving average trend line: simple moving average is calculated with the n previous y-values, n being the period. No equation is available for this trend line.
Herregiin sarara adeemsa kan inni qabbattu deetaa lammee fi gatii kan gadiiti:
Logarithmic trend line: only positive x-values are considered.
Exponential trend line: only positive y-values are considered, except if all y-values are negative: regression will then follow equation y=-b∙exp(a∙x).
Power trend line: only positive x-values are considered; only positive y-values are considered, except if all y-values are negative: regression will then follow equation y=-b∙x^{a}.
Deetaa kee akkaata knan gadiiti muuxata;galragalcha deetaa issa durtii garii deetaa issa garagalchaa irrati muuxatau.
Ulaagaa kana dalaga herregduu fayyadamuun akkataa kanan gadiiti herrguu dandeesa.
Kana Dadhabbii sorooroo qixxaatoo faana bu'ii y=m*x+b.
m = SLOOPII(Deetaa_Y;Deetaa_X)
b = INTEERCEPTII(Deetaa_Y ;Deetaa_X)
Hubbaanno fuldurre heereguuf kanan fayyadamii
r^{2} = RSQ(Data_Y;Data_X)
Besides m, b and r^{2} the array function LINEST provides additional statistics for a regression analysis.
The logarithmic regression follows the equation y=a*ln(x)+b.
a = SLOOPII(Deetaa_Y;LN(Deetaa_X))
b = INTEERCEPTII(Deetaa_Y ;LN(Deetaa_X))
r^{2} = RSQ(Data_Y;LN(Data_X))
Qonyoo dadhabbii exponeenshaalii fi sorooroon ilaallata muuxatatu bakka bua'a. Qonyoon waltaasisi gaari sorooroo ilaallata wajiin wal fakkata ta'e bu'aan issa akkasumman hiikaama.
The exponential regression follows the equation y=b*exp(a*x) or y=b*m^{x}, which is transformed to ln(y)=ln(b)+a*x or ln(y)=ln(b)+ln(m)*x respectively.
a = SLOOPEII(LN(Deetaa_Y);Deetaa_X)
Jijjiiramaan garra garrumma lammataa akkataa kana heeregama:
m = EXP(SLOOPEII(LN(Deetaa_Y);Deeta_X))
b = EXP(INTERCEEPTII(LN(Deetaa_Y);Deetaa_X))
Hubbaanno fuldurre heereguuf kanan fayyadamii
r^{2} = RSQ(LN(Data_Y);Data_X)
Besides m, b and r^{2} the array function LOGEST provides additional statistics for a regression analysis.
For power regression curves a transformation to a linear model takes place. The power regression follows the equation y=b*x^{a}, which is transformed to ln(y)=ln(b)+a*ln(x).
a = SLOOPEII(LN(Deetaa_Y);LN(Deetaa_X))
b = EXP(INTERCEEPTII(LN(Deetaa_Y);LN(Deetaa_X))
r^{2} = RSQ(LN(Data_Y);LN(Data_X))
For polynomial regression curves a transformation to a linear model takes place.
Create a table with the columns x, x^{2}, x^{3}, … , x^{n}, y up to the desired degree n.
Use the formula =LINEST(Data_Y,Data_X) with the complete range x to x^{n} (without headings) as Data_X.
The first row of the LINEST output contains the coefficients of the regression polynomial, with the coefficient of x^{n} at the leftmost position.
The first element of the third row of the LINEST output is the value of r^{2}. See the LINEST function for details on proper use and an explanation of the other output parameters.