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kap26 [50]
3 years ago
8

The manager at Food Town estimates that the store sold 325 jars of spaghetti sauce last week. The store actually sold 297 jars o

f spaghetti sauce. What is the manager’s percent error?
Mathematics
2 answers:
mart [117]3 years ago
8 0

Answer: 9.43%

Step-by-step explanation:

The formula to calculate the percent error is given by :-

\% \text{ error}=\dfrac{|\text{Estimated value - Actual value}|}{\text{Actual value}}}\times100

Given : The manager at Food Town estimates that the store sold 325 jars of spaghetti sauce last week. The store actually sold 297 jars of spaghetti sauce.

i.e.  Estimated value = 325

Actual value = 297

Then , the percentage error would be :-

\% \text{ error}=\dfrac{|325-297|}{297}\times100\\\\=\dfrac{|28|}{297}\times100\\\\=\dfrac{28}{297}\times100=9.42760942761\approx9.43\%

hence, the manager’s percent error is approximately 9.43% .

never [62]3 years ago
5 0

There is a positive, linear relationship between the correct and guessed calories. The guessed  calories for 5 oz. of spaghetti with tomato sauce and the cream-filled snack cake are unusually  high and do not appear to fit the overall pattern displayed for the other foods.  The correlation is r = 0.825 . This agrees with the positive association observed in the plot; it is not closer to 1  because of the unusual guessed calories for spaghetti and cake.  The fact that the guesses are  all higher than the true calorie count does not influence the correlation. The correlation r would  not change if every guess were 100 calories higher. The correlation r does not change if a  constant is added to all values of a variable because the standardized values would be unchanged.  The correlation without these two foods is r = 0.984 . The correlation is closer to 1 because  the relationship is much stronger without these two foods.

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So, if that fraction is positive you'll actually have roots: choose

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\large\boxed{y=\dfrac{7}{2}x-18}

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3x+4x=2y-9

7x=2y-9             <em>add 9 to both sides</em>

7x+9=2y       <em>divide both sides by 2</em>

\dfrac{7}{2}x+\dfrac{9}{2}=y\to y=\dfrac{7}{2}x+\dfrac{9}{2}

Parallel lines have the same slope. Therefore we have the equation:

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Finally we have the equation:

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