Ask question

Ask question

All categories

Angelina_Jolie [31]

1 year ago

13

Airlines utilize _____ because there is constant communication and back-and-forth between gate agents, ticket agents, baggage ha

ndlers, pilots, and mechanics. sequential interdependence reciprocal interdependence pooled interdependence

1 answer:

solniwko [45]1 year ago

4 0

Hey there!

Your answer is reciprocal independence.

In reciprocal independence, different areas of a company are constantly communicating with each other.

Sequential independence means that one area is dependent on the actions of another, which is not what this is describing.

In pooled independence, different parts of the business are very separate and don't really interact with others, which is definitely what this is describing.

Hope this helps!

You might be interested in

In October, Pine Company reports 18,600 actual direct labor hours, and it incurs $126,540 of manufacturing overhead costs. Stand

VladimirAG [237]

Answer:

The total overhead variance in hours taken is 3,600 hours

The total overhead cost variance is $1,110

Explanation:

The variance is about the different between budget/ standard and actual figures.

Standard hours allowed for the work done is 22,200 hours; and the predetermined overhead rate is $5.75 per direct labor hour. So total cost budgeted for work done is $127,650 = $5.57 x 22,200 hours

The total overhead variance in hours taken = standard hours of 22,200 - actual direct labor hours of 18,600 = 3,600 hours

The total overhead cost variance = standard cost - actual cost = $127,650 - $126,540 = $1,110

7 0

1 year ago

Suppose General Motors charges its Mexican subsidiary $1 million for auto assembly equipment that could be purchased on the open

SIZIF [17.4K]

Answer: Transfer pricing

Explanation:

5 0

1 year ago

Read 2 more answers

Masterson, Inc., has 4.1 million shares of common stock outstanding. The current share price is $84, and the book value per shar

Kitty [74]

Answer:

The answer is "8.37%".

Explanation:

$\text{MV of equity} = \text{equity price} \times \text{number of outstanding shares}$

$=84 \times 4100000\\\\=344400000$

$\text{MV of Bond1}=\text{Par value} \times \text{bonds outstanding} \times \text{age of percentage}$

$=1000 \times 70000 \times 0.98 \\\\=68600000$

$\text{MV of Bond2}=\text{Par value} \times \text{bonds outstanding} \times \text{age of percentage}$

$=1000 \times 50000 \times 1.08 \\\\=54000000$

$\text{MV of firm} = \text{MV of Equity} + \text{MV of Bond1}+ \text{MV of Bond 2}$

$=344400000+68600000+54000000\\\\=467000000$

$\text{Weight of equity W(E)} = \frac{\text{MV of Equity}}{\text{MV of firm}}$

$= \frac{344400000}{467000000}\\\\=0.7375$

$\text{Weight of debt W(D)}= \frac{\text{MV of Bond}}{\text{MV of firm}}$

$= \frac{122600000}{467000000}\\\\=0.2625$

Equity charges

By DDM.

$\text{Price = new dividend} \times \frac{(1 + \text{rate of growth})}{( \text{Equity expense-rate of growth)}}$

$84 = 3.95 \times \frac{(1+0.05)}{(\text{Cost of equity}- 0.05)}\\\\84 = 3.95 \times \frac{(1.05)}{(\text{Cost of equity} - 0.05)}\\\\84 = \frac{4.1475}{ (\text{Cost of equity} - 0.05)}\\\\\text{Cost of equity} -0.05 = \frac{4.1475}{84}\\\\\text{Cost of equity} -0.05 = 0.049375\\\\\text{Cost of equity} = 0.049375 + 0.05\\\\\text{Cost of equity} = 0.099375 \\\\\text{Cost of equity} \% = 9.9375 \% \ \ \ or \ \ \ 9.94 \% \\\\$

Debt expenses

Bond1

$K = N \times 2 \\\\$

$Bond \ Price = \sum [ \frac{\text{(Semi Annual Coupon)}}{(1 + \frac{YTM}{2})^k}] + \frac{Par\ value}{(1 + \frac{YTM}{2})^{N \times 2}}$

$k=1\\\\K =20 \times 2\\\\980 = \sum [ \frac {(5.1 \times \frac{1000}{200})}{(1 + \frac{YTM}{200})^k}] + \frac{1000}{(1 + \frac{YTM}{200})}^{20 \times 2}\\\\k=1\\\\\ YTM1 = 5.2628923903\\\\Bond2\\$

$K = N \times 2$

$Bond \ Price = \sum [ \frac{\text{(Semi Annual Coupon)}}{(1 + \frac{YTM}{2})^k}] + \frac{Par\ value}{(1 + \frac{YTM}{2})^{N \times 2}}$

$k=1\\\\K =12 \times 2\\\\$

$1080 =\sum [\frac{(5.6 \times \frac{1000}{200})}{(1 + \frac{YTM}{200})^k}] +\frac{1000}{(1 +\frac{YTM}{200})^{12 \times 2}} \\\\k=1\\\\YTM2 = 4.72\\\\$

$\text{Company debt costs} = YTM1 times \frac{(MV \ bond1)}{(MV \ bond1+MV \ bond2)}+YTM2 \times \frac{(MV \ bond2)}{(MV \ bond2)}\\\\$

The cost of the debt for the company:

$= 5.2628923903 \times \frac{(68600000)}{(68600000+54000000)}+4.72 \times \frac{(68600000)}{(68600000+54000000)}\\\\$

Business debt cost= $5.02 \% \\\\$

after taxation cost of debt:

$= \text{cost of debt} \times (1- tax \ rate)\\\\= 5.02 \times (1-0.21)\\\\= 3.9658\\\\$

$WACC= \text{after debt charges} \times W(D)+equity cost \times W(E) \\\\$

$=3.97 \times 0.2625+9.94 \times 0.7375 \\\\ =8.37 \% \\\\$

7 0

1 year ago

Bret Rockford bought a home with a 11.5% adjustable rate mortgage for 20 years. He paid $10.67 monthly per thousand on his origi

Anastaziya [24]

Answer:

$746.90

Explanation:

The old monthly payment can be derived from the information given in the scenario:

It says that ''at the end of 1 year he owes the bank $70,000'' and we are also told that ''he paid $10.67 monthly per thousand on his original loan.''

Logically then, the old monthly payment = $10.67 per $1,000 into $70,000

Old monthly payment = ($70,000 / $1,000) x $10.67

which is 70 x $10.67 = $746.90

4 0

1 year ago

Read 2 more answers

Rogoff Co.'s 15-year bonds have an annual coupon rate of 9.5%. Each bond has face value of $1,000 and makes semiannual interest

meriva

Answer:

maximum sum of $891.00

Explanation:

given data

Face Value = $1,000

Annual Coupon Rate = 9.50%

Time to Maturity = 15 years

yield to maturity = 11%

to find out

maximum price you should be willing to pay for the bond

solution

we know that Semiannual Coupon Rate will be = 4.75%

so semiannual Coupon will be = Semiannual Coupon Rate × Face Value

semiannual Coupon = 4.75% × $1,000

Semiannual Coupon = $47.50

and Semiannual Period will be for 15 year = 30

and Semiannual yield to maturity will be here YTM = 5.50%

so

Current Price will be here

Current Price = Semiannual Coupon × $\frac{1-(\frac{1}{1+r})^t}{r}$ + $\frac{faevalue}{(1+r)^t}$ ...................1

put here value

Current Price = $47.50 × $\frac{1-(\frac{1}{1.055})^{30}}{0.055}$ + $\frac{}{1.055^{30}}$

Current Price = $891.00

so pay a maximum sum of $891.00

6 0

1 year ago