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FinnZ [79.3K]
2 years ago
8

Which domain is the most common and reserved for commercial organizations and businesses?

Business
1 answer:
kakasveta [241]2 years ago
3 0

Answer:

The most common and reserved domain for commercial organizations and businesses is:

B) com

Explanation:

Some business organizations have also started the extension ".biz" as their domain.  But, this is not common.  Many use the ".com" domain.  The ".net" domain is also used by some business organizations.  Again, this is not common.  The ".org" domain is mostly used by nonprofit-making organizations.

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Suppose 90-day investments in Britain have a 6% annualized return and a 1.5% quarterly (90-day) return. In the U.S., 90-day inve
Vilka [71]

Answer:

1 pound = $1.6582

good luck

5 0
3 years ago
Beginning three months from now, you want to be able to withdraw $2,700 each quarter from your bank account to cover college exp
Natalka [10]

Answer:

PV= $40,835.6

Explanation:

Giving the following information:

Quarterly withdrawal (A)= $2,700

Number of periods= 4*4= 16 quarters

Interest rate= 0.67% per quarter

<u>To calculate the initial investment, we need to use the following formula:</u>

<u></u>

PV= A*{(1/i) - 1/[i*(1 + i)^n]}

PV= 2,700*{(1/0.0067) - 1 / [0.0067*(1.0067)^16]

PV= $40,835.6

5 0
2 years ago
A newly issued 20-year maturity, zero-coupon bond is issued with a yield to maturity of 5.5% and face value $1,000. Find the imp
KiRa [710]

Answer:

imputed interest income for first year is $18.85

imputed interest income for second year is $19.89

imputed interest income for last year is $52.14

Explanation:

given data

maturity time = 20 year

yield to maturity = 5.5%

face value $1,000

solution

first we get here constant yield for year 0 , 1 , 2 , 19, 20

constant yield = \frac{face\ value}{(1+r)^t}    ............1

constant yield for year 0 so maturity time = 20

constant yield for year 0 = \frac{1000}{(1+0.055)^{20}} = 342.72

constant yield for year 1 = \frac{1000}{(1+0.055)^{19}} = 361.57

constant yield for year 2 = \frac{1000}{(1+0.055)^{18}} = 381.46

constant yield for year 19 = \frac{1000}{(1+0.055)^{1}} = 947.86

constant yield for year 20 = \frac{1000}{(1+0.055)^{0}}  = 1000

so  imputed interest income for first year is =  361.57 -  342.72 = $18.85

and imputed interest income for second year is = 381.46 - 361.57  = $19.89

and imputed interest income for last year is = 1000 - 947.86 = $52.14

8 0
3 years ago
Solve for the weighted average cost of capital. 11.28% = K1 = cost of equity capital for a leveraged firm 1/2 debt-to-total-mark
Elena-2011 [213]

Answer:

WACC = Ke(E/V)  + Kd(D/V)(1 - T)

WACC = 11.28(0.50) + 8.0(0.5)(1 - 0.40)

WACC = 5.64  +  2.40

WACC = 8.0%

The  correct answer is B

Explanation:

WACC equals cost of equity multiplied by proportion of equity in the capital structure plus after-tax cost of debt multiplied by proportion of debt in the capital structure. The proportion of equity and debt in the capital structure are 50% respectively. Ke refers to cost of equity, Kd denotes before tax cost of debt, T represents tax rate, E/V denotes proportion of equity in the capital structure and D/V represents proportion of debt in the capital structure.

4 0
3 years ago
Great Pumpkin Inc., wants to purchase a vending machine for their common room and chooses dimensions of cost, reliability, and f
jonny [76]

Question Completion:

Dimension    Importance   Spike  Olaf  Andy

Cost                 4                  1           5       3

Reliability         2                 5           2       3

Cost                 3                 3           3       4

Answer:

Great Pumpkin Inc.

Great Pumpkin should choose Olaf Manufacturing with the highest weighted score of 33.

Explanation:

a) Data and Calculations:

Dimension    Importance   Spike      Olaf             Andy

Cost                 4                 4 (1*4)     20 (5*4)      12 (3*4)

Reliability         2                10 (5*2)     4 (2*2)        6 (3*2)

Cost                 3                 9 (3*3)      9 (3*3)       12 (4*3)

Total weighted scores    23             33               30

b) Based on the total weighted scores, Olaf Manufacturing performed best among the three companies.  It should be chosen.  To obtain the weighted scores for each company, the scale it obtains under each dimension is multiplied by the importance of the dimension.  This is done for each dimension and each company before the total weighted scores are obtained and the company with the highest score is adjudged the winner.

3 0
3 years ago
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