The independent variable X from a linear regression is measured in miles. If you convert it to kilometres (keeping the unit of the dependent variable Y the same), how will the slope coefficient change? (Note: 1 mile = 1.6 km)It will get multiplied by 1.6.It will get divided by 1.6.It will remain the same.Cannot say.

In a simple linear regression model (one independent variable), if we increase the input variable by 1 unit, how much will the output variable change? By 1 No change By its slope None of these

In a simple regression analysis, the slope represents:A.The estimated value of the dependent variable (Y) when X is zero.B.The point where the regression line intersects the Y-axis.C.The strength of the linear relationship between X and Y.D.The expected change in the dependent variable (Y) for a one-unit change in the independent variable (X).

The slope of a regression line represents:a.The average change in the dependent variable for a unit change in the independent variableb.The intercept of the regression linec.The correlation coefficient between the variablesd.The residual value in regression analysis

Instructions: Interpret the slope of the given scenario.A cab company charges a $3$3 flat rate in addition to $1.50$1.50 per mile.In this context, the slope is equal to the change in Answer 1 Question 2 over the Answer 2 Question 2.The slope of this graph is $$ Answer 3 Question 2 per mile. (Enter your answer using proper money notation.)CheckQuestion 2

In the simple linear regression model Y space equals space a space plus space b X space plus space u, the regression slope b: a. indicates by how many units Y increases, given a one-unit increase in X. b. when multiplied with X will give you the predicted Y. c. represents the elasticity of Y on X. d. indicates by how many percent Y increases, given a one percent increase in X.