Pregunta
23.2. Excel: Linear regress on
is link to download the spreadsheet for use in this acivity.
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The famous iris datasel (the first sheet of the spreadsheet linked above) was first published in 1936 by Ronald Fisher The dataset contains 50 samples frem each of 3 iris species. setosa virginia, and versicolo- Four featurt are measuren, all in cm sepal length, sepal width, peta length, and petal width
What s the equation fo the least square regression line where the independent or predictor veriable is petal lens and the denendent or response variable is petal width for iris virginica?
Round to threes decimal ploces
What is the precicted petal width for if’s virginica for a flower with a petal ength of 6.28 ?
cm
Found to three des mal ploces
is link to download the spreadsheet for use in this acivity.
Found to three des mal ploces
Ask by Lambert Hardy. in the United States
Jan 24,2025
Solución de inteligencia artificial de Upstudy
Respuesta verificada por el tutor
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The least squares regression line for petal width (
) based on petal length (
) for Iris virginica is:
Rounded to three decimal places.
The predicted petal width for a flower with a petal length of 6.28 cm is:
Rounded to three decimal places.
Solución

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The famous iris dataset, compiled by Ronald Fisher, demonstrated how different species of flowers can be categorized based on measurable traits. It revolutionized statistical classification methods. Fisher’s work helped establish foundational statistical concepts and encouraged further research in the field of data science. This dataset remains a staple in machine learning and statistical analysis exercises, illustrating how empirical data can reveal patterns among species.
To perform linear regression on petal length and width for Iris virginica, you would typically apply statistical software or Excel’s regression tools. If you were to find the equation of the least squares regression line, you might end up with an equation resembling
where
is the slope and
the intercept, obtained through calculations. By using your regression equation, you could predict petal width for any given petal length. With a petal length of 6.28 cm, simply substitute into the equation to find the estimated width!

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