The total retained earnings on 31st December 2016 is $197,100. The journal entry are attached below.
<h3>What is Retained Earnings?</h3>
Retained earning is basically the profits of the company which is kept aside to meet the future requirement of the company. It the amount which is left over after deducting all cost such as direct cost, indirect cost, income taxes and dividend.
The retained earning is used in the future projects or for buying the equipment for the company.
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Dividends that were paid last year = $200
Retained earnings = $522
Net Income = Retained earnings + Dividends paid = 200+522 =722
Tax rate was 38%.
Earnings before tax (EBT) = Net income/ (1-tax rate) =722/(1-0.38) = 1,164.52
Interest expense= 624
Earnings before interest and tax (EBIT) = EBT + interest expense = 1,164.52 + 624 = 1,788.52
Earnings before interest and tax (EBIT) = 1,788.52
Answer:
To isolate how a change in price impacts the change in quantity demanded.
Explanation:
In the case of the demand the thing that should be constant is the isolation that means if there is the change in price so the same got an effect in the change in the quantity demanded. So overall we can see that both price and quantity demanded could be impacted in an isolation
Therefore the above should be the answer
Hence, the other options seems wrong
Answer:
Results are below.
Explanation:
<u>To calculate the price of each bond, we need to use the following formula:</u>
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
<u>Bond X:</u>
Coupon= (0.11/2)*1,000= $55
YTM= 0.09/2= 0.045
Years to maturiy= 11 years
Bond Price= 55*{[1 - (1.045^-11)] / 0.045} + [1,000/(1.045^11)]
Bond Price= 469.1 + 616.2
Bond Price= $1,085.3
<u>Bond Y:</u>
Coupon= (0.09/2)*1,000= $45
YTM= 0.11/2= 0.055
Years to maturiy= 11 years
Bond Price= 45*{[1 - (1.055^-11)] / 0.055} + [1,000/(1.045^11)]5
Bond Price= 364.16 + 554.91
Bond price= $919.07
