Answer:
Acitivy B should be crashed first by 2 days and Activity B has a crash cost per days of $25, it will be crashed for a total of $50.
Explanation:
activity A =
normal time (NT) = 5 days
Normal cost (NC) = $0
crash time (CT) = 3 days
Crash cost (CC) = $500
crash cost per day = [CC - NC]/[CT - NT] = $250/day
activity B:
normal time (NT) = 6 days
Normal cost (NC) = $0
crash time (CT) = 4 days
Crash cost (CC) = $50
crash cost per day = [CC - NC]/[CT - NT] = $25/day
activity C:
normal time (NT) = 8 days
Normal cost (NC) = $0
crash time (CT) = 3 days
Crash cost (CC) = $1000
crash cost per day = [CC - NC]/[ CT- NT] = $200/day
The activity that takes the least cost to speed up is the first one to be crashed. from the computations, activity B takes the least cost to speed up, so the project manager should crash activity B first by 2 days.
Therefore, Acitivy B should be crashed first by 2 days and Activity B has a crash cost per days of $25, it will be crashed for a total of $50.
<span>The basic economic problem will affect Bill Gates who is one of the the world's wealthiest people because scarcity of resources is more so related to goods and services, and not how much money one may have. While he may be able to buy all the goods and services he wants as many as he wants for a unlimited amount time, he could only have access to those things if they are available.</span>
Answer:
The expected rate of return on the market portfolio is 14%.
Explanation:
The expected rate of return on the market portfolio can be calculated using the following capital asset pricing model (CAPM) formula:
Er = Rf + B[E(Rm) - Rf] ...................... (1)
Where:
Er = Expected rate of return on the market portfolio = ?
Rf = Risk-free rate = 5%
B = Beta = 1
E(Rm) = Market expected rate of return = 14%
Substituting the values into equation (1), we have:
Er = 5 + 1[14 - 5]
Er = 5 + 1[9]
Er = 5 + 9
Er = 14%
Therefore, the expected rate of return on the market portfolio is 14%.
Answer:
b. $26,740
Explanation:
The computation of the total amount of overhead allocated is shown below:
overhead allocated is
= (actual direct labor hour × overhead rate per direct labor hour) + (Actual machine hour × overhead rate per machine hour)
= (550 × 28) + (270 × 42]
= $15,400 + $11,340
= $26,740
hence, the total amount of overhead allocated is $26,740
He could take a personal loan or a automobile loan to cover costs or he could pay the 24K up front and take a loan of 6K so he can get the car.
