Answer:
the average product of 12 workers is 5
Explanation:
The computation of the average product of 12 workers is shown below:
= (Number of units of a product in the case of 11th workers + marginal product of units in 12th worker) ÷ number of workers
= (54 + 6) ÷ 12
= 5
Hence, the average product of 12 workers is 5
The same is to be considered
Answer:
Unitary cost= $62.5
Explanation:
Giving the following information:
Predetermined overhead rate based on direct labor-hours to apply manufacturing overhead to jobs. At the beginning of the year, manufacturing overhead and direct labor-hours for the year were estimated at $50,000 and 20,000 hours.
Materials costs on the job totaled $4,000 and labor costs totaled $1,500 at $5 per hour.
First, we need to determine the allocated MOH:
Estimated manufacturing overhead rate= total estimated overhead costs for the period/ total amount of allocation base
Estimated manufacturing overhead rate= 50000/20000= $2.5 per direct labor hour
Allocated MOH= Estimated manufacturing overhead rate* Actual amount of allocation base= 2.5* (1500/5)= $750
Total cost= 4000 + 1500 + 750= $6,250
Unitary cost= 6250/100= $62.5
B. It is too risky to <span>use credit cards online, and online payment services have better security because of the increasing number of hackers that may steal money from your bank account.</span>
Answer: 13.53%
Explanation:
The expected return on the portfolio will be calculated by multiplying the investment in each stock by the expected return of the stocks. This will be:
= (31% × 11%) + (46% × 14%) + (23% ×16%)
= 3.41% + 6.44% + 3.68%
= 13.53%
Answer:
The expected return on the portfolio is:
10.31% ($3,331.40)
Explanation:
a) Data and Calculations:
Portfolio investments: Expected Returns % Expected Returns $
Stock M = $13,400 8.50% $1,139
Stock N = $18,900 11.60% $2,192.40
Total $32,300 10.31% $3,331.40
Total expected returns in percentage is Expected Returns $/Total Investments * 100
= $3,331.40/$32,300 * 100
= 10.31%
b) The expected returns on the portfolio is derived by calculating the expected returns for each investment and summing up. Then dividing the expected portfolio returns by the portfolio investment. This yields 10.31% percentage value.
