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galben [10]
1 year ago
8

If a woman drinks the same two drinks as her male companion, her alcohol concentration in her body would be _________ because sh

e has __________.
Social Studies
1 answer:
amm18121 year ago
5 0

If a woman drinks the same two drinks as her male companion, her alcohol concentration in her body would be <u>higher</u> because she has <u>less body water.</u>

Women absorb and metabolize alcohol differently than men. Women generally have less body water than men of similar body weight, so that women achieve higher concentrations of alcohol in the blood after drinking equivalent amounts of alcohol. Women do appear to eliminate alcohol from the blood faster than men. Men tend to have lower body fat ratios than women. Since alcohol is stored in body fat, men need to drink more in order to feel the substance's effects. Men's bodies produce more of the alcohol dehydrogenase enzyme. Alcohol use increases the risk of cancer of the mouth, throat, esophagus, liver, and colon, which are more common among men. Drinking alcohol also increases the risk of prostate cancer.

To learn more about alcohol concentration here

brainly.com/question/3763212

#SPJ4

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3 0
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Mika can eat 212121 hot dogs in 666 minutes. She wants to know how many minutes (m)(m)(, m, )it would take her to eat 353535 hot
den301095 [7]

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10 minutes

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Mika can eat 21 hot dogs in 6 minutes and she wants to know how many minutes it will take her to eat 35 hot dogs.

This is a problem that can be used establishing a ratio. We know that she can eat 21 hot dogs in 6 minutes, therefore her ratio would be: \frac{21}{6}

Now if she wants to know how many minutes it will take her to eat 35 hot dogs we can establish another radio where x will be the number of minutes it will take her: \frac{35}{x}

Since the problem tells us that she can keep up the same pace when eating the 35 hot dogs, <u>we can make those two radios equal to one another and solve for x: </u>

\frac{21}{6} = \frac{35}{x}\\x=\frac{35(6)}{21} \\x= \frac{210}{21} \\x= 10

Thus, it will take her 10 minutes to eat 35 hot dogs.

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