An online shopping website collected data regarding its operations and obtained the following linear regression model for the estimated revenue in millions, Ŷ, based on the click-through rate in thousands, x. Ŷ = 1.2 +0.2x What is the best interpretation of the value of the estimated slope of 0.2? Select one. The estimated change in revenue for each additional thousand clicks is $0.2 million. When there are no clicks on the website, the estimated revenue is $0.2 million. Every click on the website causes $0.2 million more revenue. The estimated change in the click-through rate is 0.2 thousand for each for each one million in revenue.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
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Chapter4: Equations Of Linear Functions
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An online shopping website collected data regarding its operations and obtained the
following linear regression model for the estimated revenue in millions, Ŷ, based on
the click-through rate in thousands, x.
Ŷ = 1.2 +0.2x
What is the best interpretation of the value of the estimated slope of 0.2? Select
one.
The estimated change in revenue for each additional thousand clicks is $0.2
million.
When there are no clicks on the website, the estimated revenue is $0.2 million.
Every click on the website causes $0.2 million more revenue.
The estimated change in the click-through rate is 0.2 thousand for each for each
one
million in revenue.
Transcribed Image Text:An online shopping website collected data regarding its operations and obtained the following linear regression model for the estimated revenue in millions, Ŷ, based on the click-through rate in thousands, x. Ŷ = 1.2 +0.2x What is the best interpretation of the value of the estimated slope of 0.2? Select one. The estimated change in revenue for each additional thousand clicks is $0.2 million. When there are no clicks on the website, the estimated revenue is $0.2 million. Every click on the website causes $0.2 million more revenue. The estimated change in the click-through rate is 0.2 thousand for each for each one million in revenue.
The scores received in four exams in a math class are collected for 50 students. The
following Python code is used to fit a simple linear regression model using data from
the ExamScores.csv file. Which of the two variables, "Exam4" or "Exam2", is the
response variable? Which is the predictor variable? Select one.
import pandas as pd
import statsmodels.formula.api as smf
scores = pd.read_csv('http://data-analytics.zybooks.com/ExamScores.csv')
model=smf.ols('Exam4 ~ Exam2', scores).fit()
Exam4 is the response variable and Exam2 is the predictor variable.
Exam2 and Exam4 are both response variables.
Exam2 and Exam4 are both predictor variables.
Exam2 is the response variable and Exam4 is the predictor variable.
Transcribed Image Text:The scores received in four exams in a math class are collected for 50 students. The following Python code is used to fit a simple linear regression model using data from the ExamScores.csv file. Which of the two variables, "Exam4" or "Exam2", is the response variable? Which is the predictor variable? Select one. import pandas as pd import statsmodels.formula.api as smf scores = pd.read_csv('http://data-analytics.zybooks.com/ExamScores.csv') model=smf.ols('Exam4 ~ Exam2', scores).fit() Exam4 is the response variable and Exam2 is the predictor variable. Exam2 and Exam4 are both response variables. Exam2 and Exam4 are both predictor variables. Exam2 is the response variable and Exam4 is the predictor variable.
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