Identify a minimum of three ways in which globalization has directly impacted human health over the 20th century. Each of the three direct impacts of globalization you identify should be accompanied by a specific disease or outcome as an example. (Response should be between 300 words)
In: Nursing
there are essentially three types of economies, state capitalism, social capitalism and private capitalism. In the United States we use a form of private capitalism, but can you explain the difference between the three forms of capitalism? Which form do you think is best and why?
In: Finance
1.Differentiate between hypertrophy, hyperplasia, anaplasia, and dysplasia.
2. How would severe kidney or liver damage affect blood levels of a drug?
3. Compare the characteristics of acute and chronic pain.
4. Explain the relationship between inflammation and infection.
5. List the local signs and symptoms of inflammation and identify the cause of each.
6. Which types of cells can regenerate? Name three types that cannot regenerate.
7. Compare three characteristics of a bacterium and a virus. Why are viruses so hard to control?
8.List three local signs of infection and three systemic signs, and explain what is causing these signs.
9. Describe two mechanisms by which antibacterial drugs act on microorganisms.
10. Why do most antibacterial drugs not destroy human cells?
Also need some references!
In: Nursing
2. Male butterflies sometimes court females of other species with similar wing patterns. You are interested in how long males persist in courting the wrong female. You decide to test each male with a dead female, to control for the effect of the female’s behavior. You use three types of test females: one from the same species as the males, one from a different species with a similar wing pattern, and one from a different species with a different wing pattern. Each pair is placed in a cage, and you measure courtship time in seconds.
Female of same species: 23, 20, 17, 25, 28
Female of different species, similar pattern: 18, 27, 24, 21
Female of different species, different pattern: 22, 21, 23, 20
a. Calculate the mean, variance, and standard deviation for each group.
b. Qualitatively compare the means and standard deviations for each group. (Do they look very different? Very similar?)
c. Which statistical test would you use to look for differences? Choose between the Mann Whitney U Test, Kruskal Wallis Test, sign test, Chi-Square test of independence or goodness of fit, or the binomial test.
d. Perform the test. What is your test statistic? Can you reject your null hypothesis?
e. Give a biological reason why your test may have come out the way it did.
In: Statistics and Probability
A consumer preference study compares the effects of three different bottle designs (A, B, and C) on sales of a popular fabric softener. A completely randomized design is employed. Specifically, 15 supermarkets of equal sales potential are selected, and 5 of these supermarkets are randomly assigned to each bottle design. The number of bottles sold in 24 hours at each supermarket is recorded. The data obtained are displayed in the following table.
| Bottle Design Study Data | ||||||||
| A | B | C | ||||||
| 13 | 34 | 26 | ||||||
| 17 | 31 | 23 | ||||||
| 13 | 34 | 28 | ||||||
| 14 | 32 | 27 | ||||||
| 16 | 30 | 26 | ||||||
The Excel output of a one-way ANOVA of the Bottle Design Study Data is shown below.
| SUMMARY | ||||
| Groups | Count | Sum | Average | Variance |
| Design A | 5 | 73 | 14.6 | 3.3 |
| Design B | 5 | 161 | 32.2 | 3.2 |
| Design C | 5 | 130 | 26.0 | 3.5 |
| ANOVA | ||||||
| Source of Variation | SS | df | MS | F | P-Value | F crit |
| Between Groups | 796.9333 | 2 | 398.4667 | 119.54 | 3.23E-06 | 3.88529 |
| Within Groups | 40.0 | 12.0 | 3.3333 | |||
| Total | 836.9333 | 14 | ||||
Find a 95 percent confidence interval for each of the treatment means μA, μB, and μC. Interpret these intervals. (Round your answers to 2 decimal places. Negative amounts should be indicated by a minus sign.)
| Confidence interval |
| μA: [ , ] |
| μB: [ , ] |
| μC: [ , ] |
In: Statistics and Probability
Hello tutor! Just these three, please!
1)Calculate the standard deviation for the following company based on the forecasts given.
|
Economic condition |
Probability |
Return forecast |
|
Expansion |
20% |
13% |
|
Normal |
60% |
5% |
|
Recession |
20% |
-14% |
Provide your answer in percent, rounded to two decimals, omitting the % sign.
2) As a financial adviser, you are recommending a well-diversified fund with an expected rate of return of 17% and a standard deviation of 39% to your clients. A client would like to split her investment between your fund and T-bills so that her standard deviation is no more than 27%. What will be her expected return? T-bill's yield 3%. Provide your answer in percent rounded to two digits, omitting the % sign.
3)
Assume that you manage a risky portfolio with an expected rate of return of 15% and a standard deviation of 25%. The T-bill rate is 3% . Suppose your risky portfolio includes the following investments in the given proportions.
|
Dell |
50% |
|
Apple |
30% |
|
HP |
20% |
What are the investment proportions of your client’s overall portfolio, including the position in T-bills, if your client's risk aversion coefficient is 3?
|
|
In: Finance
Each of the following statements corresponds (somewhat naturally) to a statistical hypothesis. For each statement, decide
If it involves one or more populations; one or more variables. [No answer needed.]
The population(s) and the variable(s) involved.
The form of the test.
Single parameter
Two parameter or multiple parameter—always the same parameter for multiple populations (or possibly multiple variables)
Single distribution
Two distributions or multiple distributions—either two different variables, or the same variable for multiple populations
Independence
Note with measures of association will have one parameter (g, r, b) with a pair of populations
If the hypothesis is on one or more parameters, give
The parameter(s) involved.
The Null and the Alternate hypotheses. or
Whether the hypothesis test is one or two-sided. or
If the hypothesis is on one or more distributions, give
The Null and the Alternate hypotheses.
Why don’t we need to specify whether one-sided or two-sided?
1.The typical American teenage girl uses her cell phone 27 hours per week.
2.There is a negative association between the severity of a patient’s illness and his/her opinion of food in the hospital.
3.The average Toro Loco bill for a dinner for four is $97.53.
4.The percentage of couples who divorce is higher for those who lived together before marriage than for those who didn’t.
5.70% of all students who need more than three remedial courses in college will not graduate.
In: Math
Question 1 :
Question2:
Question 3:
What are the determinants of demand for labor and supply of labor? How the equilibrium wage rate is determined in labor market? Why a janitor gets lower wage than a heart surgeon? Explain
Question 4: Why some governments resort to price ceiling and price floor for some goods and services? Describe three most important disadvantages of price ceiling and price floor? In what conditions do you think that price ceiling and price floor may contribute to welfare of people?
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AS PER CHEGG POLICY, I CAN ONLY ANSWER THE 1ST QUESTION
In a mopolistically competitive market, firms are not price takers. They are price makers. So they decide their own price. So in the short run, firms can have supernormal profits. That is they can set any price they want to and get high economic profits. However, since the market is very much price elastic, so unless the product is differentiated, it is not possible to continue this supernormal profits.
Here we now consider multiple firms whose products are not similar but very near substitutes.
Now let's say there is a new entrant in the market. The barriers to entry are quite low. So they can easily enter the market. What is the incentive of a new entrant? Since the economic profits are very high, a new firm is enticed to join the market.
As they join the market, the quantity of products in supply increases. This leads to a lowering of the supply curve. Due to this, the equilibrium price will also go down. Now since the cost of production remains the same, the economic profit of the firm goes down.
So with each new entry in the monopolistically competitive market, the economic profit of all the firms go down to a point where the economic profit is zero.
At this point of time, no new firms have any incentive to join
the market as they would not get any profit. In spite of that, let
us consider that some firm joins. This reduces economic profit from
0 to negative for all the firms. As a result, firms will start to
leave the market. If more than one firm leaves, the profits go up
and become positive. This creates space for new entries. So the
number of firms goes on increasing or decreasing as the case may be
till they converge to a optimal number where the economic profit is
zero.
So if a new firm enters a monopolistically competitive market, in
the short run, the economic profits of all the firms decrease and
in the long run they become zero.
Let us consider an example of restaurants. There are many restaurants and infinite customers. The restaurants have priced their food such that they make an economic profit EP. Now there is a new entrant. They price their food lower(to attract customers) and their food is a good substitute of what is available in the market. SO people will start moving to them. Now either they increase prices to reap more profit, or if they have the bandwidth to accomodate the increased rush, they keep on getting customers. This leads to other restaurants to lower their prices as well or face losses. Thus the overall market has a lower price. this means the economic profit for all the firms have gone down.
Now there is another newer entry at a lower price. So other players can also start undercutting their food prices.
These new entrants keep on coming and thus prices keep getting lowered till one restaurant has reached the point of Zero Economic Profit. No restaurant will be able to cut prices beyond this point. So All restaurants will converge to this price point to get a level playing field. Thus in the long run, the economic profit becomes zero.
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In: Economics
The SAT and the ACT are the two major standardized tests that colleges use to evaluate candidates. Most students take just one of these tests. However, some students take both. The data data297.dat gives the scores of 60 students who did this. How can we relate the two tests?
(a) Plot the data with SAT on the x axis and ACT on the
y axis. Describe the overall pattern and any unusual
observations.
(b) Find the least-squares regression line and draw it on your
plot. Give the results of the significance test for the slope.
(Round your regression slope and intercept to three decimal places,
your test statistic to two decimal places, and your
P-value to four decimal places.)
| ACT = | + (SAT) |
| t = | |
| P = |
(c) What is the correlation between the two tests? (Round your
answer to three decimal places.)
obs sat act 1 846 15 2 713 19 3 647 13 4 1092 23 5 798 18 6 623 14 7 896 19 8 828 21 9 641 13 10 1038 22 11 715 13 12 872 19 13 867 25 14 776 18 15 824 19 16 935 22 17 848 17 18 497 15 19 627 12 20 911 17 21 1024 23 22 699 15 23 1046 27 24 866 19 25 1114 29 26 1004 20 27 771 20 28 738 16 29 822 23 30 757 16 31 946 21 32 721 15 33 1066 21 34 1051 24 35 691 16 36 861 14 37 836 18 38 706 19 39 785 15 40 964 19 41 1080 25 42 893 22 43 1039 25 44 802 17 45 543 15 46 1135 22 47 963 24 48 538 10 49 770 19 50 994 22 51 1303 29 52 492 8 53 921 18 54 850 18 55 609 12 56 848 21 57 963 17 58 841 14 59 1068 24 60 1131 25
In: Statistics and Probability
A researcher is interested in whether the phonics method of teaching reading is more or less effective than the sight method, depending on what grade the child is in. Twenty children were randomly selected from each of three grades: kindergarten (K), first grade (1), and second grade. Achievement was measured in terms of reading comprehension where higher scores indicate better comprehension. Within each grade, 10 children were assigned to each of two methods of teaching reading - phonics or sight. The data are as follows:
Grade Levels
K 1 2 K 1 2
14 25 49 17 35 34
20 29 49 22 36 33
16 27 46 19 40 34
Sight 21 31 46 Phonics 20 34 39
20 27 44 26 37 38
14 34 43 18 41 33
21 32 50 26 42 35
23 34 43 18 33 42
14 35 48 25 34 42
15 28 52 23 43 38
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Tests of Between-Subjects ANOVA source Table |
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Dependent Variable: RC |
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Type III Sum of Squares |
df |
Mean Square |
F |
Sig. |
Partial Eta Squared |
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method |
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grade |
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method * grade |
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Error |
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Total |
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Corrected Total |
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a. R Squared = (Adjusted R Squared = . Sig = 0 means p is < .001. SPSS takes out the probability value to 8 decimals. So, reporting Sig as .000 means the probability (p) is less than or below the .001 level. |
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Note. This is a Two-Way ANOVA (i.e., 2 IVs). One IV has two levels and one IV has three levels. Thus, a 2 X 3 ANOVA that will produce 6 cell means, 2 row means and 3 column means.
In: Statistics and Probability