Answer:
The amount of manufacturing overhead cost that would have been applied to all jobs during the period is $279,720
Explanation:
The computation of the amount of manufacturing overhead is shown below:
= Predetermined overhead rate per direct labor-hour × total direct labor-hours
= $22.20 × 12,600 direct labors
= $279,720
Since the predetermined overhead rate is already given in the question, so there is no need to recalculate it and the other items which are mentioned are not relevant for the computation part. Hence, ignored it
Answer:
E. Labor, capital and management
Explanation:
Productivity refers to efficiency in production which means how much output is produced for available level of inputs. It is measured by output/input ratio.
The variables which determine productivity are labor, capital and management.
Capital refers to the amount of investment an entrepreneur makes in a project. Capital invested determines the resources available.
Labor refers to men employed to produce output. Labor cost refers to the wages paid.
Management refers to carrying out operations effectively so that all factors of production work in synchronization and to ensure that everything is in order.
A profit and loss statement<span> will determine how well a business has done over the past year.The profit and loss statement is a financial statement which shows revenue, costs and all expenses that happened during a said period of time. Most companies do this quarterly or yearly. </span>
Just don't drink ;)
That will prevent intoxication
Answer:
Bond Price = $951.9633746 rounded off to $951.96
Explanation:
To calculate the quote/price of the bond today, which is the present value of the bond, we will use the formula for the price of the bond. As the bond is an annual bond, we will use the annual coupon payment, annual number of periods and annual YTM. The formula to calculate the price of the bonds today is attached.
Coupon Payment (C) = 1000 * 10% = $100
Total periods remaining (n) = 3
r or YTM = 12%
Bond Price = 100 * [( 1 - (1+0.12)^-3) / 0.12] + 1000 / (1+0.12)^3
Bond Price = $951.9633746 rounded off to $951.96
