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oksian1 [2.3K]
2 years ago
5

An example of _____ is causing panic selling by telling people that value in a neighborhood will decline due to the purchase of

homes by minorities.
Business
1 answer:
WINSTONCH [101]2 years ago
4 0

An example of blockbusting is causing panic selling by telling people that value in a neighborhood will decline due to the purchase of homes by minorities.

<h3>What is blockbusting?</h3>

blockbusting can be regarded as the act of profiteering through  inducing property owners to sell hastily  which do occur at a loss by appeals to fears of depressed values.

In this case, An example of blockbusting is causing panic selling by telling people that value in a neighborhood will decline due to the purchase of homes by minorities.

Learn more about blockbusting on:

brainly.com/question/24452126

#SPJ1

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Attached are causes of arguments between or among parties

Mark my answer brainliest

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The "sticky wage" theory states that …
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c. wages may stay at above-equilibrium levels for an extended period of time, thus keeping unemployment high.

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Sticky wage theory -

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From this theory , as the unemployment increases ,  the wages of the employed candidates tends to remain same or increases very slowly due to to decrease in the demand of the labor .

In this case , the wages are sticky - down , as they move up easily but get down with difficulty .

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What can be defined as an information technology environment?
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Our basketball team has finished $80\%$ of its season, during which we won $40\%$ of the games we played. What percent of the re
masya89 [10]

Answer:

90%

Explanation:

Let x be the total number of matches,

Given,

80% of games were finished,

So, the number of finished games = 80% of x = 0.8x

∴ Remained games= x - 0.8x = 0.2x

Now, 40% of 80% of games were won,

So, the winning games in 0.8x matches = 40% of 0.8x

= 0.4 × 0.8x

= 0.32x

In order to finish games with the same number of wins as losses,

Winning percentage in all games must be 50%,

Thus, the total winning games = 50% of x = 0.5x

Let y be the winning percentage in 0.2x games,

So, the total winning games in 0.2x games = \frac{y\times 0.2x}{100}

∵ Number of winning matches in 80% games + number of winning matches in 20% = total winning matches

⇒ 0.32x + \frac{0.2xy}{100}= 0.5x

\frac{0.2xy}{100}=0.18x

0.2y=18

\implies y=90

Hence, the percent of winning the in the remaining games must be 90%.

6 0
3 years ago
The manager of a small post office is concerned that the growing township is overloading the one-window service being offered. S
Rashid [163]

Answer:

1) 2 minutes

2) 7 minutes

3) Zero ( 0 )  minutes

4) yes

5) zero ( 0 ) minutes

Explanation:

1) Time required to serve

= 2 minutes

2) The operator will begin processing the fourth customer at 7 minutes

3) The fifth customer will wait in line for zero ( 0 ) minutes

4) Yes the sixth customer will get served right away

5) The average waiting time for the 6 simulated customers is Zero ( 0 )

Attached below is the simulation of the six arrivals

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