Answer:
Revenue - March = $160
Explanation:
The accrual principle in accounting states that the revenues for a period should match the expenses for that particular period and any revenue or expense should be recorded in the period to which it relates to. This means that the upfront fee received by Fit Co. is a liability and should not be recorded as a revenue until it is earned. So, by providing two sessions in the month of March, Fit Co. has earned revenue for 2 sessions out of the twelve. Thus, at the end of March, Fit Co. should record a revenue of,
Revenue - march = 960 * 2/12 = $160
Answer: <em><u>Cash to be distributed to Harding = $ 17000, Jones = $ 3000
</u></em>
Explanation:
It has been indicated that the ($9,000) deficit will be covered with a forthcoming contribution
∴ The Remaining Capital Balance is = (24000 + 24000) = $48000
∵Total cash Available = $20000
Loss = 48000 - 20000
= $ 28000
Loss will be shared between Harding & Jones in ratio = 16:48
∴ Harding Capital balance =
= $ 17000
∴ Jones Capital balance =
= $ 3000
Cash will be Distributed in their capital balance ratio
Therefore,
<u><em>Cash to be distributed to Harding = $ 17000, Jones = $ 3000
</em></u>
To record final annual interest and bond repayment:
2017
Mar 1
Bonds interest expense $25,400
Bonds payable $254,000
Cash $279,000
On March 1, 1997, the date of issuance, the entry is:
1997
Mar 1
Cash $254,000
Bonds payable $254,000
On each March 1 for 10 years, beginning March 1, 1997 (ending March 1, 2017), the entry would be (Remember, calculate interest as Principal x Interest Rate x Time)
Mar 1
Bond Interest Expense ($100,000 x 12% x 1) $25,400
Cash $25,400
Answer:
Option d would be the appropriate choice.
Explanation:
- At either the vertices including its continuum that ranges exist the optimal solutions towards linear programming challenges. Throughout this instance, the feasible area is just the section between some of the blue as well as red sections of the green map.
- The green squares that describe the point of convergence between some of the red or green outlines seem to be the optimal solution.
Some other choices don't apply to the specified situation. So, the best one is the one mentioned.