n this HW, you will develop a linear regression model that describe mileage (mpg) in the Auto dataset (ignore the origin and name columns) using forward selection, Divide the data into a training dataset (80%) and a testing dataset (20%) Use forward selection on the training dataset to find the three most important parameters that affect mpg: use minimum residual sum of squares (RSS) value as the rule for variable selection. Include tables of computed model parameters and their p-values. Apply the obtained model to the testing dataset. Compare results with the performance on the training data I am using R to code this so far this is what I have 1- data <- read.csv("Auto.csv") split_data <- sample(c(rep(0, 0.8 * nrow(data)), rep(1, 0.2 * nrow(data)))) 2- model_train <- lm(formula = mpg ~ cyl+ disp + hp + w
n this HW, you will develop a linear regression model that describe mileage (mpg) in the Auto dataset (ignore the origin and name columns) using forward selection, Divide the data into a training dataset (80%) and a testing dataset (20%) Use forward selection on the training dataset to find the three most important parameters that affect mpg: use minimum residual sum of squares (RSS) value as the rule for variable selection. Include tables of computed model parameters and their p-values. Apply the obtained model to the testing dataset. Compare results with the performance on the training data I am using R to code this so far this is what I have 1- data <- read.csv("Auto.csv") split_data <- sample(c(rep(0, 0.8 * nrow(data)), rep(1, 0.2 * nrow(data)))) 2- model_train <- lm(formula = mpg ~ cyl+ disp + hp + w
Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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In this HW, you will develop a linear regression model that describe mileage (mpg) in the Auto dataset (ignore the origin and name columns) using forward selection,
- Divide the data into a training dataset (80%) and a testing dataset (20%)
- Use forward selection on the training dataset to find the three most important parameters that affect mpg: use minimum residual sum of squares (RSS) value as the rule for variable selection. Include tables of computed model parameters and their p-values.
- Apply the obtained model to the testing dataset. Compare results with the performance on the training data
I am using R to code this so far this is what I have
1-
data <- read.csv("Auto.csv")
split_data <- sample(c(rep(0, 0.8 * nrow(data)), rep(1, 0.2 * nrow(data))))
2-
model_train <- lm(formula = mpg ~ cyl+ disp + hp + wght+ acc + year, data = data[split_data == 0, ])
not sure what to do next, any help?
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