Answer:
C. optimal capital labor ratio remains the same
Explanation:
One pilot for each plane implies A = B
Let cost be C
So, isocost line is xA + rB = C
So, xA + yA = C (as L = K)
So, (x+y)A = C
So, A = C/(x+y) =B
Optimal capital labor ratio = B/A = 1 as B =A
Now, wage rate increases to x'
So, isocost line is x'A + yB = C
So, x'A + yA = C (as A = B)
So, (x'+y)A = C
So, A = C/(x'+y) = B
New optimal capital labor ratio =B/A = 1 as B = A
Thus, optimal capital labor ratio remains same because capital (planes) and labor (pilots) are used in fixed proportion.
Thus the answer is
C. optimal capital labor ratio remains the same
Answer:
Yes, the Internet of everything (IOE) has created a lot of excitement in the business community.
Explanation:
IOT has come to revolutionalized our life in many ramifications. It is regarded as the best and fastest means of connecting to the people as well as machines around world. It effect ranging from Aviation, Education, Health Care Services, and so on. Business operation have witnessed significant improvement in the sense that things get done over the Internet easily. One buy and sell, services such as consultancy are rendered over the Internet.
Example
The example is Telecom Industry.
It effect could be seen in communication, is those days where there was no internet, mail or letter are delivered taking longer period and sometime may even get loss but with Telecommunications, introduction of e-mail come where letters is being delivered within seconds.
Answer:
D) $31.
Explanation:
The computation of the predetermined overhead rate is shown below:
Predetermined overhead rate = Estimated manufacturing overhead ÷ estimated direct labor hours
where,
Estimated manufacturing overhead is
= Salary of factory supervisor + Heating and lighting costs for factory + Depreciation on factory equipment
= $37,600 + $22,000 + $5,600
= $65,200
And, the direct labor hours is 2,100
So, the predetermined overhead rate is
= $65,200 ÷ 2,100
= $31
Answer:
d. 2.94%
Explanation:
First, Calculate the Yield to maturity of the bond using the following formula
Use the following formula to calculate the YTM
P = [ C x ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]
Where
F = Face value = $1,000
P = Price = $1,495.56
C = Coupon payment = Face value x Coupon rate = $1,000 x 10% = $100
n = numbers of periods = Numbers of years to maturity = 10 years
r = YTM = ?
Placing values in the formula
$1,495.56 = [ $100 x ( 1 - ( 1 + r )^-10 ) / r ] + [ $1,000 / ( 1 + r )^10 ]
r = 3.916%
Now calculate the after-tax cost of debt
After-tax cost of debt = YTM x ( 1 - Tax rate )
After-tax cost of debt = 3.916% x ( 1 - 25% )
After-tax cost of debt = 2.937%
After-tax cost of debt = 2.94%