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Aneli [31]
3 years ago
9

b. Interpret the Rsquared value. Does the multiple regression equation help us predict the total golf score much better than we

could without knowing that​ equation? A. No​, because Rsquared is close to 1. B. Yes​, because Rsquared is not close to 1. C. No​, because Rsquared is not close to 1. D. Yes​, because Rsquared is close to 1.
Mathematics
1 answer:
Veseljchak [2.6K]3 years ago
7 0

Answer:

Depending upon the golf score predictors we can conclude the answer from given Conditional statements

If Someone want Total golf score better then, following .condition

Yes, Because R squared is close to 1 .  ....(If Regression values are prefect to fit with model then only)

<em>(But the data is not sufficient to say 100%, it depends on score given)</em>

Step-by-step explanation:

Given :

Explanatory Question on r-squared in regression.

To Find :

Does regression equation help us to know total golf score much better.

Solution;

As  in Question there is no golf score given so we cant see "yes" or "no".

But we can be conditional here ,

1) If golf score to be accurate then , multiple regression predict points should fit the model prefect ,hence the R squared value "<em>must be close to 1</em>" .

2) If gold score is not accurate then multiple regression   suggest that model does  not explain any variables, no linear relationship.

then r squared value <em>"must not be close to 1".</em>

Depending upon the golf score predictors we can conclude the answer from given Conditional statements.

that  Yes, Because R squared is close to 1 .

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Answer:

x  = 6.6 and DE = 16.2

Step-by-step explanation:

The question is incomplete as the attachment to solve segment DE is missing. However, see attached for complete question.

Given

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Required

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To find x, we need to first simplify the given equation

\frac{5}{9}= \frac{9}{(2x+3)}

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\frac{5}{9} * 9(2x + 3) = \frac{9}{(2x+3)} * 9(2x + 3)

5(2x + 3) = 9(9)

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Subtract 15 from both sides

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From the attached;

DE = 2x + 3

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Step-by-step explanation:

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