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uysha [10]
3 years ago
12

Do you agree with the idea of NBA teams requiring fans to place deposits for season tickets for the following year? What about t

he NBA charging higher single-game prices to nonseason ticket holders? Explain your answers.
Business
1 answer:
san4es73 [151]3 years ago
7 0

The correct answer to this open question is the following.

Although there are no options attached we can say the following.

Not really. I do not totally agree with the idea of NBA teams requiring fans to place deposits for season tickets for the following year. The reason is that I think the NBA teams, with the support of the League, are only thinking about their economic interests after the Pandemic.

Something similar happens with the idea of the NBA charging higher single-game prices to nonseason ticket holders. I think that is not fair.

Fans are fans for the love of the game and the passion professed to their teams. They are loyal. They are always supporting the teams. No matter hell or high water. Fans' loyalty is out of the question.

It was not the fault of the fans the way the 2020 season was played. Yes, teams lost money and they are desperate to recover it quickly, but not at the expense of the people's hard-earned money.

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Product differentiation refers to: consumers who sort and group goods based on similar characteristics. firms who offer similar
Luba_88 [7]

Answer:

firms who offer similar products to their competitors' products, but that are more attractive in some way

Explanation:

Product differentiation is marketing strategy where a firm makes its different from that of its competitors in order to make the product more attractive to consumers

3 0
3 years ago
The total assets on the balance sheet was $128,800 before journalizing and posting the adjusting entries for $800 of expired ins
Tanya [424]

<u>Given:</u>

Total assets before journalizing and posting the adjusting = $128,800

Expired insurance = $800

Expired rent = $2,400

Depreciation = $900

<u>To find:</u>

Total assets after journalizing and posting the adjusting

<u>Solution:</u>

To determine the value of the total assets after journalizing and posting the adjustment, we have to subtract all the given values i.e, the expired rent, expired insurance and the depreciation values from the total assets before journalizing and posting the adjusting.

The calculation is as follows,

Total assets after journalizing and posting the adjusting

\Rightarrow\$128,800 - \$800 - \$2,400 - \$900 = \$124,700

Therefore, the required value of the total assets after journalizing and posting the adjusting is $124,700.

8 0
3 years ago
Metroplex Corporation will pay a $2.50 per share dividend next year. The company pledges to increase its dividend by 4.70 percen
postnew [5]

Answer: $27.47

Explanation:

Given: Growth rate =  4.70% per year = 0.0470 per year

Dividend of next year = $2.50

Expected rate of return on Stock =  13.80% =0.1380

Current price = (Dividend of next year ) ÷ (Expected rate - Growth rate)

= (2.50)÷ (0.1380-0.0470)

= (2.50) ÷ (0.091)

≈  $27.47

Hence,   you will pay  $27.47 for the company's stock today.

7 0
3 years ago
have anyone seen the new resident evil welcome to raccoon city trailer if anyone answer this will get brianlist
____ [38]

Answer:

Explanation:

yup !! its so cool fr

8 0
3 years ago
You are creating a portfolio of two stocks. The first one has a standard deviation of 20% and the second one has a standard devi
Drupady [299]

Answer:

23.56

Explanation:

Standard deviation of  the first stock (σ1) = 20%

Standard deviation of  the second stock (σ2) = 37%

The correlation coefficient between the returns (ρ) = 0.1.

Proportion invested in the first stock (W1) = 43%

Proportion invested in the second stock (W2) = 57%

The standard deviation of a two-stock portfolio's returns is given by

\sigma_{portfolio} = \sqrt{w_1^2\sigma_1^2+w_2^2\sigma_2^2+2w_1w_2\rho\sigma_1\sigma_2} \\\sigma_{portfolio} = \sqrt{0.43^2*0.2^2+0.57^2*0.37^2+2*0.43*0.57*0.1*0.2*0.37}\\\sigma_{portfolio} =0.2356=23.56\%

The standard deviation of this portfolio's returns IS 23.56%

8 0
4 years ago
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