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Licemer1 [7]
4 years ago
11

A classmate has been talking for weeks about trying out for the school dance team. The day after the tryouts, you ask her how it

went, and she answers that she couldn't go because she was sick. (In reality, however, she did try out but wasn't selected.) The way your classmate reported the situation to you is an example of what?
Social Studies
1 answer:
trasher [3.6K]4 years ago
7 0

Answer:

Her response is an example of saving face.

Explanation:

Saving face refers to maintaining one's status after a failure, in order to avoid embarrassment which in turn would lead to that person <em>"losing face". </em>

The classmate viewed her no selection as a failure, since she has been practicing for weeks to make it on the team. As such, she is embarrassed by  the result and lies by mentioning the sickness in order to save face in front of you, the inquisitor.

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Happy birthdayyyy! XD

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c.they are all parasites that harm their hosts by in or on it

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You and a friend are watching a ballgame. The batter misses. You believe this is because the sun is setting and probably cast a
Degger [83]

Answer:

B. situational; dispositional

Explanation:;

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7 0
3 years ago
What is another name for the governor of a state
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Answer: Chief executive officer

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The numbers racket is a well‑entrenched illegal gambling operation in most large cities. In one version, you choose one of the 1
aniked [119]

Answer:

p(w) = p = 1/1000 = 0.001

q = 1-p = 0.999

reward for winning = 600$

payoff for attempt = 0.6$

a.

on an avg. jose loose 0.4$ per hand,

so equation will be to find out one win per x hands,

-0.4 x = -0.6x + 600

so x = 3000.

Hence 1 win out of 3000,

P(losing 0.4$) = \binom{3000}{1}(0.001)^1(0.999)^{2999}

P(losing 0.4$) = 0.1492

b.

Probability of winning 0.4$ per winning

equation,

0.4 x = -0.6x + 600

so ,

x = 600

so out of 600 game he have to win 1 game.

P(winning 0.4$) = \binom{600}{1}(0.001)^1(0.999)^{599}

P(winning 0.4$) = 0.3295

c.

Probability of winning 0.6$ per winning

equation,

0.6 x = -0.6x + 600

so ,

x = 500

so out of 500 game he have to win 1 game.

P(winning 0.6$) = \binom{500}{1}(0.001)^1(0.999)^{499}

P(winning 0.6$) = 0.3034

Attached is the same solutions incase the above isn't understandable.

8 0
4 years ago
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