Hi , i have fitted two models in R , a linear regression model and a decision tree model. How would i compare the outcom...
Hi , i have fitted two models in R , a linear regression model and a decision tree model. How would i compare the outcomes of the two models and determine which one is the better model in R ?
Homework Answers
The 10-fold cross validation procedure can be used to evaluate each algorithm, importantly configured with the same random seed to ensure that the same splits to the training data are performed and that each algorithms is evaluated in precisely the same way.
you can find the mean accuracy and standard deviation accuracy and select the model which performs better.
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Hi , i have fitted two models in R , a linear regression model and a decision tree model. How would i compare the outcom...
Two linear regression models are fitted using software and below is their R2 and adjusted R2...
Two linear regression models are fitted using software and below is their R2 and adjusted R2 values. Which of the two models fits the data better? Why does it fit the model better? In order from Model, R specification, R2, Adjusted R2 Model Model 1 : Y ∼ X1 + X3, 0.91, 0.84 Model 2 : Y ∼ X1 + X2, 0.88, 0.86
For two valid regression models which have same dependent variable, if regression model A and regression...
For two valid regression models which have same dependent variable, if regression model A and regression model B have the followings, Regression A: Residual Standard error = 30.33, Multiple R squared = 0.764, Adjusted R squared = 0.698 Regression B: Residual Standard error = 40.53, Multiple R squared = 0.784, Adjusted R squared = 0.658 Then which one is the correct one? Choose all applied. a. Model A is better than B since Model A has smaller residual standard error...
When you use linear regression to fit a linear model, and create a scatterplot of actual...
When you use linear regression to fit a linear model, and create a scatterplot of actual vs. predicted values, you would ideally see: a. the points lie close to the diagonal line from bottom left to upper right b. the points form a random "cloud" C. the point lie close to a horizontal line (write a, b or c): (True/False) If you have many variables (features), you will tend to prefer non-parametric methods to parametric methods. The two plots below...
R is a little difficult for me, please answer if you can interpret the R code, I want to learn better how to interpret the R code 4. each 2 pts] Below is the R output for a simple linear regression m...
R is a little difficult for me, please answer if you can
interpret the R code, I want to learn better how to interpret the R
code
4. each 2 pts] Below is the R output for a simple linear regression model Coefficients: Estimate Std. Error t value Pr(>t) (Intercept) 77.863 4.199 18.544 3.54e-13 3.485 3.386 0.00329* 11.801 Signif. codes: 0 0.0010.010.05 0.11 Residual standard error: 3.597 on 18 degrees of freedom Multiple R-squared: 0.3891, Adjusted R-squared: 0.3552 F-statistic: 11.47...
its 8.17 the one that is highlighted and I have also attached the models. Xi2: 0 1 0 a. Explain how each regression coefficient in model (8.33) is interpreted hene. b. Fit the regression model...
its 8.17 the one that is highlighted and I have also
attached the models.
Xi2: 0 1 0 a. Explain how each regression coefficient in model (8.33) is interpreted hene. b. Fit the regression model and state the estimated regression function. c. Test whether the X2 variable can be dropped from the regression model; use α 01 St ate the alternatives, decision rule, and conclusion. d. Obtain the residuals for regression model (8.33) and plot them against XiXz. Is there...
In running the analysis for a multiple linear regression, you have two models with different number...
In running the analysis for a multiple linear regression, you have two models with different number of variables (1st model with 3 variables and 2nd model with 4 variables), having 30 and 35 observations and R2 = 0.58 and 0.62, respectively. Conduct an analysis to identify which model to be selected.
We are interested in predicting lung function using demographic characteristics. We fitted 3 multiple linear regression...
We are interested in predicting lung function using demographic characteristics. We fitted 3 multiple linear regression models to our data. Model 1 with an explanatory variable of sex had an R2 of 0.87 and an adjusted R2 of 0.86. Model 2 including smoking status and height had an R2 of 0.95 and an adjusted R2 of 0.81. Model 3 including sex, smoking status, and height had an R2 of 0.95 and an adjusted R2 of 0.75. Without other information, which...
D. b. Does a simple linear regression model appear to be appropriate? Explain. ;the relationship ...
We were unable to transcribe this imageD. b. Does a simple linear regression model appear to be appropriate? Explain. ;the relationship appears to be curvilinear Yes c. Develop an estimated regression equation for the data that you believe will best explain the relationship between these two variables. (Enter negative values as negative numbers). Several possible models can be fitted to these data, as shown below x + X2 (to 3 decimals) What is the value of the coefficient of determination?...
How do I calculate the value of the y-intercept of a fitted regression line in R...
How do I calculate the value of the y-intercept of a fitted regression line in R studio?
When estimating linear regression models with more than one predictor, how should one assess mode...
When estimating linear regression models with more than one predictor, how should one assess model fit? How does this differ from the simple linear model with one predictor?
When you use linear regression to fit a linear model, and create a scatterplot of actual vs. predicted values, you would ideally see: a. the points lie close to the diagonal line from bottom left to upper right b. the points form a random "cloud" C. the point lie close to a horizontal line (write a, b or c): (True/False) If you have many variables (features), you will tend to prefer non-parametric methods to parametric methods. The two plots below...
R is a little difficult for me, please answer if you can
interpret the R code, I want to learn better how to interpret the R
code
4. each 2 pts] Below is the R output for a simple linear regression model Coefficients: Estimate Std. Error t value Pr(>t) (Intercept) 77.863 4.199 18.544 3.54e-13 3.485 3.386 0.00329* 11.801 Signif. codes: 0 0.0010.010.05 0.11 Residual standard error: 3.597 on 18 degrees of freedom Multiple R-squared: 0.3891, Adjusted R-squared: 0.3552 F-statistic: 11.47...
its 8.17 the one that is highlighted and I have also
attached the models.
Xi2: 0 1 0 a. Explain how each regression coefficient in model (8.33) is interpreted hene. b. Fit the regression model and state the estimated regression function. c. Test whether the X2 variable can be dropped from the regression model; use α 01 St ate the alternatives, decision rule, and conclusion. d. Obtain the residuals for regression model (8.33) and plot them against XiXz. Is there...
We were unable to transcribe this imageD. b. Does a simple linear regression model appear to be appropriate? Explain. ;the relationship appears to be curvilinear Yes c. Develop an estimated regression equation for the data that you believe will best explain the relationship between these two variables. (Enter negative values as negative numbers). Several possible models can be fitted to these data, as shown below x + X2 (to 3 decimals) What is the value of the coefficient of determination?...
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