Answer:
d. Decrease by 0.045 minutes
Explanation:
<u>First Case</u>
Time per unit for 250 batch size = (30 / 250) + 5 minutes
Time per unit for 250 batch size = 5.12 minutes
<u>Second case</u>
Time per unit for 250 batch size = (30 / 400) + 5 minutes
Time per unit for 250 batch size = 5.075 minutes
The decrease in manufacturing time = Old-time - New time = 5.12 - 5.075 = 0.045 minutes
. So, it Decrease by 0.045 minutes
<span>To find earnings per share, simply divide the company's net income by the number of shares that are outstanding. In this case, the values are $280,000/80,000. This gives a value of $3.50 for the earnings per share outstanding. Dividends, in this case, are not necessary for the calculation.</span>
Answer: 33.3%
Explanation: The predetermined overhead rate allocates the manufacturing overhead to products. This is based on an estimate, as it is done at the beginning of the financial year. It uses an allocation base, which is usually a cost driver. A cost driver is a type of activity that causes a change in the cost of said activity. Examples of cost drivers usually used are: direct labour hours or machine hours.
The formula for calculating the predetermined overhead rate is:
Total estimated overhead costs ÷ total estimated overhead allocation base (estimated direct labour costs is used)
300 000 ÷ 900 000 = 0.33333 × 100 = 33.3%
Answer:
The answer is E. $24,000
Explanation:
Straight line depreciation method equals
Cost of asset - salvage value / number of years.
Cost of asset is $135,000
Salvage value is $15,000
Number of years is 5 years
$135,000 - $15,000/5 years
$120,000/5 years
=$24,000
Straight line method of depreciation has equal amount all through the year.
The first year through it end life.
Therefore, machines' first year depreciation under the straight-line method is $24,000
Answer:
10.67%
Explanation:
For computing the change in ROE first we have to find out the debt and equity values which are shown below:
The debt value = Total invested capital × debt rate
= $195,000 × 37.5%
= $73,125
And, the equity value = Total assets - debt value
= $195,000 - $73,125
= $121,875
Now we apply the Return on Equity formula which is presented below:
= (Net income ÷ Total equity) × 100
The net income is $20,000 and the equity value would remain the same
So, the ratio would be = ($20,000 ÷ $121,875) × 100 = 16.41%
And if the net income raise to $33,000
Then the new ROE would be = ($33,000 ÷ $121,875) × 100 = 27.07%
So, the change in ROE
= New ROE - Old ROE
= 27.07% - $16.41%
= 10.67%
