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baherus [9]
3 years ago
7

An alarming number of U.S. adults are either overweight or obese. The distinction between overweight and obese is made on the ba

sis of body mass index (BMI), expressed as weight/height2. An adult is considered overweight if the BMI is 25 or more but less than 30. An obese adult will have a BMI of 30 or greater. According to a January 2012 article in the Journal of the American Medical Association, 33.1% of the adult population in the United States is overweight and 35.7% is obese. Use this information to answer the following questions. a. What is the probability that a randomly selected adult is either overweight or obese?
Mathematics
1 answer:
PilotLPTM [1.2K]3 years ago
4 0

Answer:

The probability that a randomly selected adult is either overweight or obese is 0,688

Step-by-step explanation:

Probability that an american adult is overweight = 0,331

Probability that an american adult is obese = 0,357

Let's find the probability that an adult is either overweight or obese, that means both events are mutually exclusive. We are interested in the probability that just one event occurs, that probability is the sum of their individual probabilities

P(overweight ∪ obese) = P(overweight) + P(obese) = 0,331 + 0,357 = 0,688

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negative

Step-by-step explanation:

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Help me find x please
bulgar [2K]

Answer:

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Step-by-step explanation:

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Subtract 2x from each side

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Divide each side by 4

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3 years ago
Find the points on x^2+3(y-2)^2 = 27<br> which are closest to and farthest from the origin
maria [59]

(-4.89, 3) and (4.89, 3) are the <em>farthest</em> from the origin and (0, -1) is the <em>closest</em> from the origin.

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r = x^{2}+y^{2} (1)

Where r is the square distance function.

We can modify (1) as following:

r = [27-3\cdot (y-2)^{2}]+y^{2}

r = 27-3\cdot (y^{2}-4\cdot y +4)+y^{2}

r = 27-3\cdot y^{2}+12\cdot y -12 + y^{2}

r = -2\cdot y^{2}+12\cdot y+27 (1b)

Now we apply the First and second derivative tests to determine the minimum and maximum distances from the origin:

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The y-component represents a maximum.

Now we graph the function with the ressource of a graphing tool, we find the following points:

Farthest points: (-4.89, 3), (4.89, 3).

Closest points: (0, -1).

(-4.89, 3) and (4.89, 3) are the <em>farthest</em> from the origin and (0, -1) is the <em>closest</em> from the origin.

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Find the product of 4/5 and 5/12 put in simplest form
kotegsom [21]

Hello!

The answer is 20/60 simplest form is 1/3

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3 years ago
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