Answer:
Option (a) is correct.
Explanation:
Given that,
Beginning balance of Retained Earnings = $75,000
Net income = $26,000
Ending retained earnings = $91,000
Total Balance during the year:
= Beginning balance of Retained Earnings + Net income
= $75,000 + $26,000
= $101,000
Dividend declared:
= Total Balance during the year - Ending retained earnings
= $101,000 - $91,000
= $10,000
Therefore, the amount of dividend declared by the Superior during its recent year of operation is $10,000.
Answer:
A price increase of 1% will reduce quantity demanded by 4%
Explanation:
If the price elasticity is 4 then, this demand is highly responsive to changes in price.
So it will decrease by more than the price increase.
we must remember that the price-elasticity is determinate like:
↓QD / ΔP = price-elasticity
if the cofficient is 4 then a 1% increase in price:
↓QD / 0.01 = 4
↓QD = 0.04
Quantity demanded will decrease by 4%
Answer:
I don't know
Explanation:
Prepare a narrated PowerPoint presentation that will highlight the following items.
a. Your calculations for the amount of property, plant, and equipment and the annual depreciation for the project
b. Your calculations that convert the project's EBIT to free cash flow for the 12 years of the project.
c. The following capital budgeting results for the project:
1. Net present value
2. Internal rate of return
3. Discounted payback period.
Answer:
$823,000
Explanation:
To determine the net cash provided by operating activities using the indirect method we can use the following formula:
net cash flow = net income + depreciation expense - accounts receivable increase + inventory decrease - accounts payable decrease
net cash flow = $657,000 + $203,000 - $28,000 + $12,000 - $21,000 = $823,000
If accounts receivable decreased, then it would be added.
If inventories increased, then it would be subtracted.
If accounts payable increased, then it would be added.
Answer:
i=4.84%
Explanation:
the key to answer this question, is to remember the model of return for a perpeuity dividend calculation:
where value is the current stock price, i is the dividend yield and k is the growth rate, so applying to this particular case we have
k=3.4/91
k=3.74%
and solving i for the previous formula:
