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statuscvo [17]
3 years ago
9

A man eats chips and dips and burgers and fries, and drinks a couple of shakes. afterward, he goes to the gym and does 90 minute

s of aerobics, spends an hour on the stair stepper, and then does weights for another hour. he also does not eat for 72 hours. the set of assumptions underlying his behavior would lead to a diagnosis of:
Business
1 answer:
Nuetrik [128]3 years ago
8 0

The set of assumptions underlying his behavior would lead to a diagnosis of non purging type of bulimia nervosa. A purging type falls under the subtypes of bulimia nervosa in which the guy who is suspected of having a non purging type is having to compensate with binge eating and in the same time, the person compensates dieting with exercising excessively.

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How much taxes they take off
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3 years ago
What are two advantages of the procurement integrated enterprise environment.
nevsk [136]

Answer:

Increasing visibility on all procurement stages. You can get access to the reports, documents, payments, workflows anytime. Data Security.

Explanation:

here is your answer if you like my answer please follow

4 0
3 years ago
Suppose the production function in medieval Europe is Y 5 K 0.5L0.5, where K is the amount of land and L is the amount of labor.
Sonbull [250]

Answer:

a) Y = 500

b) Wages: 2.5

   Rental price: 2.5

   

c) labor Share of output: 0.370511713 = 37.05%

Explanation:

Y = 4K^{0.5} \times L^{0.5}

if K = 100 and L = 100

Y = 5(100)^{0.5} \times (100)^{0.5}

Y = 50 \times 10

Y = 500

wages: marginal product of labor = value of an extra unit of labor

dY/dL (slope of the income function considering K constant while L variable)

ax^b = bax^{b-1}

Y = 5K^{0.5} \times L^{0.5}

Y' = 5K^{0.5} \times 0.5 L^{-0.5}

Y' = 2.5K^{0.5} \times L^{-0.5}

Y' = 2.5(\frac{K}{L})^{0.5}

With K = 100 and L = 100

Y' = 2.5(\frac{(100)}{(100)})^{0.5}

Y' = 2.5

rental: marginal product of land = value of an extra unit of land

dY/dK (slope of the income function considering K variable while L constant)

Y = 5K^{0.5} \times L^{0.5}

Y' = 2.5K^{-0.5} \times L^{0.5}

Y' = 2.5(\frac{L}{K})^{0.5}

L = 100 K = 100

Y' = 2.5(\frac{100}{100})^{0.5}

Y' = 2.5

c) we use logarithmic properties:

Y = 50 \times 10

log500 = log(50 \times 10)

log500 = log50 + log10

50 was the land while 10 the labor

2.698970004 = 1.698970004 + 1

share of output to labor: 1/2.698970004  = 0.370511713

5 0
4 years ago
THE WINNER IS cssa06160! She/he answerd the most questions with all accuracy : )!!! She will get brainliest
o-na [289]

Answer:

^--^

Explanation:

3 0
3 years ago
Frank has thirty years of service as a manager for his company. he remembers when managers had almost complete freedom to fire w
Alex787 [66]

From the described case in the question, it is clear that Frank believes in doctrine called at-will employment or employment at-will.

At-will employment is a <u>U.S term used for a condition where an employee can be fired at anytime and without any warning as long as the reason isn’t illegal by law</u>.

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