Examples of using The dependent variable in English and their translations into Vietnamese
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Econometricians call this practice“sampling on the dependent variable.”.
Y is the dependent variable, such as the estimated or expected total cost of electricity during a month.
Because there are still other factors that may affect the dependent variable.
To know the effect of the independent variable, the dependent variable(which is the result if the disease is cured or not) will show the results.
It concludes that at leastone of independent variables is affects the dependent variable.
In statistics,a probit model is a type of regression where the dependent variable can take only two values, for example married or not married.
In accounting, an independent variable is ideally afactor that causes a change in the total amount of the dependent variable.
(This tells you that 64% of the change in the total of the dependent variable is associated with the change in the independent variable.). .
To increase the percentage,you should think of the many independent variables that could cause a change in the dependent variable.
Therefore, you should not expect that only one independent variable will explain a high percentage of the change in the dependent variable.
Such correlation may occur 1 when changes in the dependent variable change the value of at least one of the covariates("reverse" causation), 2 when there are omitted variables that affect both the dependent and independent variables, or 3 when the covariates are subject to non-random measurement error.
Here the independent variable is types of health education and the dependent variable is changes in child feeding.
Logistic Regression measures the relationship between the dependent variable(our label, what we want to predict) and the one or more independent variables(our features), by estimating probabilities using it's underlying logistic function.
More specifically,regression analysis helps one understand how the typical value of the dependent variable(or‘criterion variable') changes when any one of the independent variables is varied, while the other independent variables are held fixed.
For example, in an experiment determining how much dosage of medicine is needed to cure a certain disease,the dosage is the independent variable, while the dependent variable is whether or not the disease is cured.
A related but distinct approach is Necessary Condition Analysis[1](NCA), which estimates the maximum(rather than average)value of the dependent variable for a given value of the independent variable(ceiling line rather than central line) in order to identify what value of the independent variable is necessary but not sufficient for a given value of the dependent variable.
A related but distinct approach is Necessary Condition Analysis[1]NCAwhich estimates the maximum rather than average value of the dependent variable for a given value of the independent variable ceiling line rather than central line in order to identify what value of the independent variable is necessary but not sufficient for a given value of the dependent variable.
There are certain ways in separating them andin using them until it reaches a point that the dependent variable becomes dependent to the independent variable. .
A valid instrument induces changes in the explanatory variable buthas no independent effect on the dependent variable, allowing a researcher to uncover the causal effect of the explanatory variable on the dependent variable.
Regression analysis is also used tounderstand which among the independent variables is related to the dependent variable, and to explore the forms of these relationships.
That he, in fact, treats these functions as continuous appears from his unspokenpresumption that it is possible to determine a value of the dependent variable corresponding to any value of the independent variable by the simple process of linear interpolation.[4].
In single variable calculus, a function is typically graphed with the horizontal axis representing the independent variable andthe vertical axis representing the dependent variable.[1] In this function, y is the dependent variable and x is the independent variable. .