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Aloiza [94]
3 years ago
12

The pulse site located on the thumb side of the wrist is called:

Medicine
1 answer:
Anon25 [30]3 years ago
4 0

Answer:

d. Radial

Explanation:

Pulse which can be felt in the areas of body where the artery present there is close to surface of the skin and to bone. Common pulse sites include carotid, temporal, brachial, radial, etc.

<u>The radial pulse is the pulse which is located at the thumb site of wrist in the body. It is located approximately 1 inch above base of thumb. The site is the most common site for measuring pulse rate.</u>

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What are the phases of mitosis and what happens in each?
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Explanation:

Mitosis is the nuclear division followed by cytokinesis, which leads to the production of two daughter cells.

<u>It includes the following phases - </u>

1. Interphase - In this process the Cell actively metabolizes and prepare itself for the process of mitosis and the Chromosomes are not clearly discerned .

2. Prophase - In this phase , the Chromatin gets to condense and can be visualized under a light microscope and  Nucleolus gets disappeared , Centrioles begins to move to opposite ends of the cell .

3. Metaphase - In this phase the Spindle fibers gets align the chromosome along the middle of the nucleus of the cell thereby creating a metaphase plate .

4. Anaphase - In this phase , the chromosomes which got paired up gets separate at the kinetochores and move to the opposite directions of the cell , the Spindle microtubules and physical interaction among polar microtubules is responsible for kinetochore movement.

5. Telophase - In this phase , the Chromatids completely move to the opposite poles of the cell , and new membranes start forming around the daughter nuclei and the Chromosomes disperse and become invisible. Cytokinesis starts.

6. Cytokinesis - In this final process the Actin fiber ring around the center of the cell contracts and create the cell into two daughter cells.

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3 years ago
Explain how an incorrect choice of dietary information on high blood sugar affect the patient
Anestetic [448]
If your blood sugar is elevated in the morning, eating a small, high-protein breakfast (like eggs and vegetables) may actually help bring it down. It is a good idea to eat breakfast in the morning if you are hungry. If you are not hungry, wait to eat breakfast or a mid-morning snack when you get hungry.
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Infants born to mothers with a prepregnancy BMI of 25 or higher are ______ to experience health problems compared to infants bor
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2 years ago
A nurse is administering medications to a client and mistakenly gives hydroxyzine instead of hydralazine. The nurse should monit
Mrac [35]

Answer:

The answer is D sedation.

Explanation:

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6 0
3 years ago
Give an example of a 2 x 2 matrix game with exactly three nash equilibria in pure strategies. Explain.
weeeeeb [17]

Answer:

A Nash equilibrium is a profile of strategies (s1,s2) such that the strategies are best responses to each other, i.e., no player can do strictly better by deviating. This helps us to find the (pure strategy) Nash equilibria.

To start, we find the best response for player 1 for each of the strategies player 2 can play. I will demonstrate this by underlining the best responses:

ABCA1–,10,101–,−10B10–––,01,11,10C−10,110–––,11,1

Player 1 is the row player, player 2 is the column player. If 2 plays column A, then player 1's best response is to play either row A or C, which gives him 1 rather than 0 as payoff. Similarly, the best response to column B is row A, and to column C it is row B.

Now we do the same for player 2 by underlining the best responses of the column player:

ABCA1–,1–0,10–––1–,−10B10–––,01,11,10–––C−10,1–10–––,11,1

So, if player 1 plays row A then player 2 best responds either with column A or column C, giving him 1 rather than 0. We also find the best responses for row B and C.

Now a pure strategy Nash equilibrium is a cell where both payoffs are underlined, i.e., where both strategies are best responses to each other. In the example, the unique pure strategy equilibrium is (A,A). (There may also be mixed strategy equilibria.) In all other cells, at least one player has an incentive to deviate (because it gives him a higher payoff).

EDIT: How to compute mixed strategy equilibria in discrete games?

In a mixed Nash strategy equilibrium, each of the players must be indifferent between any of the pure strategies played with positive probability. If this were not the case, then there is a profitable deviation (play the pure strategy with higher payoff with higher probability).

Consider player 2. He plays column A with probability p, B with probability q, and C with probability 1−p−q. We need to find p,q such that player 1 is indifferent between his pure strategies A,B,C. He is indifferent between row A (left hand side) and row B (right hand side) if p,q are such that

p+10q−10(1−q−p)=q+10(1−p−q).

He is indifferent between B and C if

q+10(1−p−q)=p+q+1−q−p=1.

You just have to solve the first condition for q as function of p, substitute q in the second condition and you have p. Inserting p again in the first gives you q.

Now we do the same with strategies for player 1 such that player 2 is indifferent. Player 1 plays A with probability x, B with probability y and C with probability 1−x−y. The two conditions that follow are

1x+10y−10(1−x−y)=x+10(1−x−y)x+10(1−x−y)=1

Solve this again to find x,y. This is a mixed-strategy equilibrium, because neither player has a profitable deviation. Remember, we constructed the profile (x,y;p,q) such that the other player is indifferent between his pure strategies. So, no matter how the other player unilaterally deviates, his expected payoff will be identical to that in equilibrium (x,y;p,q). In general, depending on the game and solutions x,y,p,q, there may be infinitely many mixed Nash equilibria, or none. The more pure strategies there are, the more tedious it is to compute mixed strategy equilibria, since we solve for N−1 variables for each player (N being the number of pure strategies of the other player).

Moreover, to find all equilibria, if there are more than 2 actions for a player, then every possible combination of actions has to be checked. Here, a player has 3 actions, and a mixed strategy equilibrium could entail mixing over all three or just any two of them. Since such a player would not have to be indifferent regarding the strategy played with probability 0, the equations you have to set up are different. In summary, manually checking for all possible mixed strategy equilibria if at least one player has more than two actions can require a lot of effort.

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4 0
2 years ago
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