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olga_2 [115]
3 years ago
13

Dan is making bags of trail mix for hiking club. He will use 23 ounces of walnuts, 10.2 ounces of almonds, and 13.3 ounces of ca

shews. This amount makes 25 bags of trail mix. How many ounces are in each bag?
Mathematics
1 answer:
aleksley [76]3 years ago
3 0

Answer:

There will be 1.86 ounces per bag

Step-by-step explanation:

We can analyze the problem in this manner: We can assume that DAN mixes all his ingredients into a big pile before he shares them into the 25 bags. This way we can find the weight of what is in each of the bags, assuming he shares the trail mix equally among the 25 bags.

When he mixes the ingredients into a big pile, the total weight of the pile will be equals to the weight of all the ingredients summed up.

This will be 23 ounces + 10.2 ounces + 13.3 ounces = 46.5 ounces

He will now be sharing the 46.5 ounces into the 25 available bags.

This will give 46.5 ÷25 = 1.86 ounces per bag.

There will be 1.86 ounces per bag

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In a study of the impact of smoking on birth weight, researchers analyze birth weights (in grams) for babies born to 189 women w
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Answer:

c. Smoking is associated with lower birth weights. When smokers are compared to nonsmokers, we are 95% confident that the mean weight of babies born to nonsmokers will be between 76.5 grams to 486.9 grams more than the mean birth weight of babies born to smokers.

Step-by-step explanation:

The difference in mean birth weights (nonsmokers minus smokers) is 281.7 grams with a margin of error of 205.2 grams with 95% confidence.

Then, we know that the 95% confidence interval is (76.5, 486.9)

LL=M-MOE=281.7-205.2=76.5\\\\UL=M-MOE=281.7+205.2=486.9

<em>a. We are 95% confident that smoking causes lower birth weights by an average of between 76.5 grams to 486.9 grams.</em>

False, it interprets the confidence interval as a probability for individual cases. The confidence interval is a range for the population mean.

<em>b. There is a 95% chance that if a woman smokes during pregnancy her baby will weigh between 76.5 grams to 486.9 grams less than if she did not smoke.</em>

False, it interprets the confidence interval as a probability for individual cases. The confidence interval is a range for the population mean.

<em>c. Smoking is associated with lower birth weights. When smokers are compared to nonsmokers, we are 95% confident that the mean weight of babies born to nonsmokers will be between 76.5 grams to 486.9 grams more than the mean birth weight of babies born to smokers.</em>

True.

<em>d. With such a large margin of error, this study does not suggest that there is a difference in mean birth weights when we compare smokers to nonsmokers.</em>

There is enough evidence, as the lower bound of the confidence is positive. This means that there is only a probability of 0.05/2=0.025 that the true mean weight difference is smaller than 76.5 grams.

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Step-by-step explanation:

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Step-by-step explanation:

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