Answer:
Option Total assets, total liabilities, and equity are unchanged.
Explanation:
The reason is that the double entry to record this transaction is as under:
Dr Cash Account $42,000
Cr Accounts Receivable $42,000
Hence there increase in one asset and decrease in other asset will have zero net impact on assets. As equity and liabilities are not effected by the transaction, hence they will also remain unchanged.
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<span>D.)substituting existing technology with a new technology to produce more goods
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Answer:
Year Cashflow [email protected]% PV
$ $
0 (750,000) 1 (750,000)
1 350,000 0.9259 324,065
2 325,000 0.8573 278,623
3 250,000 0.7938 198.450
4 180,000 0.7350 132,300
NPV 184,438
The correct answer is D. The difference in answers is due to rounding error.
Explanation:
Net present value is the diffrence between initial outlay and present value of inflow. We need to discount the cash inflows for year 1 to year 4 at 8% and then calculate the present value of cash inflows by multiplying the cash inflows by the discount factors. Finally, we will calculate NPV by deducting the initial outlay from the present value of cash inflows.
Answer:
Conyers = $38,580
Poodle = $222,420
Explanation:
Annual salary allowance to Poodle of $146,160.
Interest of 6% on each partner's capital balance on January 1.
Any remaining net income divided to Conyers and Poodle, 1:2.
net income $261,000
distribution of interests:
- Conyers = $54,000 x 6% = $3,240
- Poodle = $93,000 x 6% = $5,580
drawings (annual salary allowance):
remaining income = $261,000 - $146,160 - $3,240 - $5,580 = $106,020
- Conyers (1/3) = $35,340
- Poodle (2/3) = $70,680
total distributed:
- Conyers = $3,240 + $35,340 = $38,580
- Poodle = $5.580 + $146,160 + $70,680 = $222,420
The time taken to break even at buying 1 point will be in<u> 9 years</u>.
Given,
- Monthly mortgage payment =$958
- Monthly payment will be reduced to buy 1 point =$948.75
- Cost of each point =$1,000
Computation:
1. The computation of the reduced amount in the monthly mortgage payment:
2. The computation of yearly mortgage payment:
3. The computation of the number of years for the break-even by buying 1 point:
Therefore, to break even by buying 1 point the holder requires 9 years to reach.
To know more about mortgage payments, refer to the link:
brainly.com/question/1542555
