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NARA [144]
4 years ago
10

Вопрос 3 Moogle, Inc. is in the same business as Google, Inc., but has recently retired all its debt to become an all-equity fir

m. Its return on equity has dropped from 12.00% to 10.75% as a result of this. Google, Inc. continues to have debt in its capital structure, and its debt-to-equity ratio is 30.00%. What is the percentage return on assets of Google, Inc.? (Allow two decimals in the percentage but do not enter the % sign.)
Business
1 answer:
murzikaleks [220]4 years ago
8 0

Return on asset is 18.46 percent

Explanation:

Given information's are

Return on equity of Google inc., = 12.00% ( google inc does not change it's capital structure so return remains at  12%)

debt-to-equity ratio =  30.00 percent

Percentage return on assets of Google, Inc

Return on asset = Net income ÷ average total assets    

debt-to-equity ratio = Total liabilities ÷ stake holder's equity

here no amount is given for any account let us make an assumption as follows.,debt-to-equity ratio =  30.00 percent

The stack holder's equity  is $100 ( 30 ÷ 100 = 0.30 or 30 percent)

The stack holder's equity  is $100 ( 30 ÷ 100 = 0.30 or 30 percent)

Total Assets considers both Equity and Debt      

so the Average assets = (debt + equity)÷ 2  

Average assets = ($30 + $100 ) ÷ 2 = $65

Average assets = ($30 + $100 ) ÷ 2 = $65

Net income is the return attributed to the equity holders here.,

$100 be the share holders equity get from debt-equity ratio

Return on equity = 0.12 = Net income ÷ share holders fund

Net income = 12 percent = $100 × 12÷100 = $12

Net income = 12 percent = $100 × 12÷100 = $12

Return on asset = Net income ÷ average total assets

Return on asset  = 12÷ 65 = 0.1846 or 18.46 percent

Return on asset  = 12÷ 65 = 0.1846 or 18.46 percent

 

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Oliga [24]
Hi. Is this a question, are you asking for help or????
3 0
3 years ago
The daily sales of a peanut butter at Power's Grocery are normally distributed, with a mean of 12 jars and a standard deviation
masha68 [24]

Answer:

d. 81

Explanation:

E(number of order) = E(X1) + E(X2) + 21 -4

                                = 12 + 12 + 17

                                = 41

Therefore, The store should order 81 .

6 0
4 years ago
Eric receives a portion of his income from his holdings of interest-bearing U.S. government bonds. The bonds offer a real intere
MArishka [77]

Solution :

Given :

The bonds offer a \text{real interest rate} of 4.5% per year

Tax rate = 10% = 0.10

Inflation rate = 2

\text{Nominal interest rate} = \text{real interest rate} + \text{inflation rate}

\text{Nominal interest rate} = 2 + 4.5

                                   = 6.5

\text{After tax nominal rate} = \text{Nominal interest rate} $\times (1-\text{tax rate})$

\text{After tax nominal interest rate} = $6.5 \times (1-0.10)$

                                                  $=6.5 \times 0.90$

                                                 = 5.85

After tax real interest rate = \text{after tax nominal rate} - \text{inflation rate}

                                           = 5.85 - 2.0

                                            = 3.85

\text{Inflation rate} = 7.0

\text{Real interest rate = 4.5}

\text{Nominal interest rate} = \text{real interest rate} + \text{inflation rate}

                                   = 7 + 4.5

                                  = 11.5

\text{After tax nominal interest rate} = \text{Nominal interest rate} $\times (1-\text{tax rate })$

                                                  $=11.5 \times (1 - 0.10)$

                                                  $=11.5 \times 0.90$

                                                = 10.35

\text{After tax nominal interest rate} = 11.5 x (1 - 0.10)

                                          = 11.5 x 0.90

                                         = 10.35

\text{After tax nominal interest rate} = \text{after tax nominal rate} - \text{inflation rate}

                                           = 10.35 - 7.0

                                          = 3.35

Putting all the value in table :

\text{Inflation rate}    Real interest  Nominal interest  After tax nominal  After tax  

                                  rate                rate               interest rate       interest rate

2.0                             4.5                  6.5                        5.85                   3.85

7.0                              4.5                11.5                         10.35                3.35

Comparing with the \text{higher inflation rate}, a \text{lower inflation rate} will increase the after after tax real interest rate when the government taxes nominal interest income. This tends to encourage saving, thereby increase the quantity of investment in the economy and the increase the economy's long-run growth rate.

7 0
3 years ago
Horace is seeking to exchange money in preparation for his trip to Uruguay. He will need 5,000 Uruguayan pesos, and the exchange
STatiana [176]

Answer:

d. $ 263.50

Explanation:

The Exchange  rate is 1 dollar = 19.924 Uruguayan Peso.

We need to buy 5000 Uruguayan pesos but the agent requires a comision of  a 5%  when converting currency, so really we will need to buy:

5,000 Uruguayan pesos + 5,000 Uruguayan pesos* 0.05 = 5,250 Uruguayan pesos.

Now if we apply the given exchange rate we will obtain the amount of US Dollars we need:

x U$S = (5,250 Ur.$)/(19,924 Ur.$/U$S)= 263,50 U$S needed

7 0
3 years ago
Malmentier SA stock is currently priced at $85, and it does not pay dividends. The instantaneous risk-free rate of return is 5%.
Annette [7]

Answer:

you should hold <u>76</u> shares of stock per 100 put options to hedge your risk.

Explanation:

Current stock price, S = $85

Risk-free rate of return, r = 5%

Standard Deviation, v = 25%

Exercise price, X = $90

expiration date, t (in years) = 30 days = 1 month = 1/12 = 0.083333 years

The option price (OP) is given by the formula:

OP = Xe^{-rt} * N(-d_{2} ) - S*N(-d_1)

d_1 = [ln(S/X) + (r + v^{2} /2)t]/vt^{0.5}\\d_1 =  [ln(85/90) + (0.05 + 0.25^{2} /2)*0.08333]/(0.25*0.08333^{0.5})\\d_1 = -0.6982

d_2 = d_1 - (vt^{0.5})\\d_2 = -0.6982 - (0.25*0.08333^{0.5})\\d_2 = -0.7704

Using the pro-metric calculator for the cumulative normal distribution:

N(-d1) = N(- (-0.6982)) = N(0.6982) = 0.75747

N(-d2) = N(-(-0.7704)) = N(0.7704) = 0.77947

OP = Xe^{-rt} * N(-d_{2} ) - S*N(-d_1)

OP =[ 90e^{(-0.05*0.08333)} * 0.77947] - (85*0.75747)\\OP = 5.48

Note that N(-d₁) = 0.76

This means that 76/100 (i.e to hedge your risk, you should hold 76 per 100 put options )

8 0
3 years ago
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