In a statistics course a linear regression equation was computed to predict the final exam score from the score on the first test. The equation of the least- squares regression line was j= 10+ 0.9x...


In a statistics course a linear regression equation was computed to predict the final exam score from the score on the first test. The equation of the least-<br>squares regression line was<br>j= 10+ 0.9x<br>where Y represents the predicted final exam score and x is the score on the first exam.<br>Use Scenario 3-5. Suppose Joe scores a 90 on the first exam. What would be the predicted value of his score on the final exam?<br>O 81<br>O 89<br>O 90<br>O 91<br>O o o O<br>

Extracted text: In a statistics course a linear regression equation was computed to predict the final exam score from the score on the first test. The equation of the least- squares regression line was j= 10+ 0.9x where Y represents the predicted final exam score and x is the score on the first exam. Use Scenario 3-5. Suppose Joe scores a 90 on the first exam. What would be the predicted value of his score on the final exam? O 81 O 89 O 90 O 91 O o o O
In a statistics course a linear regression equation was computed to predict the final exam score from the score on the first test. The equation of the least-<br>squares regression line was<br>j= 10+0.9x<br>where Y represents the predicted final exam score and x is the score on the first exam.<br>Use Scenario 3-5. The first test score is<br>O the response variable.<br>O the slope.<br>O the explanatory variable.<br>O the intercept.<br>

Extracted text: In a statistics course a linear regression equation was computed to predict the final exam score from the score on the first test. The equation of the least- squares regression line was j= 10+0.9x where Y represents the predicted final exam score and x is the score on the first exam. Use Scenario 3-5. The first test score is O the response variable. O the slope. O the explanatory variable. O the intercept.

Jun 08, 2022
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