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Bivariate measures

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Bivariate measures
Bivariate statistical techniques allow the joint analysis of two characteristics of individuals in a population in order to detect possible relationships between them.
- understands:
- Dispersion diagram
- It uses Cartesian coordinates to show the values of two variables for a data set.
- Tomado de: http://el-estudihambre.over-blog.com/2018/01/6.diagrama-de-dispersion.html
- it is characterized by using one or more variables as well as showing whether the correlations between them can be positive or negative.
- The scatter plot allows you to study the relationships between two associated sets of data that appear in pairs (for example, (x,y), one from each set).
- It uses Cartesian coordinates to show the values of two variables for a data set.
- Correlation
- It infers about the proportionality and the linear relationship that exists between the variables, it also indicates the strength and direction of a linear relationship.
- Degree of correlation
- Positive correlation
- it is when the two variables are correlated in a forward direction (linear).
- negative correlation
- means that the two variables are correlated in an inverse direction (linear relationship with a negative slope).
- null correlation
- There is no kind of relationship or pattern between them.
- Tomado de: https://www.maximaformacion.es/blog-dat/que-es-la-correlacion-estadistica-y-como-interpretarla/
- There is no kind of relationship or pattern between them.
- Positive correlation
- Degree of correlation
- It infers about the proportionality and the linear relationship that exists between the variables, it also indicates the strength and direction of a linear relationship.
- Regression
- Statistical technique used to derive an equation that relates a criterion variable to one or more predictor variables.
- Simple Regression
- This type occurs when an independent variable influences another dependent variable. Example: Y = f(x)
- Shapes of the regression model
- The simple linear regression equation indicates that the mean value or expected value of y is a linear function of x: E(y/x) = β0 + β1 x.
- Shapes of the regression model
- This type occurs when an independent variable influences another dependent variable. Example: Y = f(x)
- Simple Regression
- It studies the strength of the association through a measure of association called the correlation coefficient.
- Multiple Regression
- This type occurs when two or more independent variables influence a dependent variable. Example: Y = f(x, w, z).
- Shapes of the regression model
- This type occurs when two or more independent variables influence a dependent variable. Example: Y = f(x, w, z).
- Multiple Regression
- https://economipedia.com/definiciones/modelo-de-regresion.html
- Statistical technique used to derive an equation that relates a criterion variable to one or more predictor variables.
- Dispersion diagram
- understands:
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- Mindmap am Bivariate measures, erstellt von Emily Hernández am 08/11/2022.
- Erstellt von
- Emily Hernández
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