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Gelneren [198K]
3 years ago
13

U Co. had cash purchases and payments on account during the current year totaling $455,000. U's beginning and ending accounts pa

yable balances for the year were $64,000 and $50,000, respectively. What amount represents U's accrual-basis purchases for the year?
a) $441,000
b) $469,000
c) $505,000
d) $519,000
Business
1 answer:
Bumek [7]3 years ago
4 0

Answer:

correct option is a) $441,000

Explanation:

given data

Cash payments = $455,000

beginning accounts payable = $64,000

ending accounts payable = $50,000

solution

we use here T account equation and get accrual-basis purchases that is

ending accounts payable = beginning accounts payable + Accrual purchases - Cash payments   .......................1

put here value we get

$50,000 = $64,000 + Accrual purchases - $455,000

solve it we get

Accrual purchases = $441,000

so correct option is a) $441,000

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The PW of five independent projects have been calculated at an MARR of 12% per year. Select the best combination at a capital in
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Answer:

Project            Investment         Years            PW,

S                        -15,000               6              8,540

A                        - 26,000             8             12,100

M                        -10,000              6              3,000

E                        25,000               4                    10

H                        -40,000            12             15350

I assume that the present worth of the projects is their net present value (NPV), so all the projects have a positive NPV. I believe that there is a mistake on project E since the initial outlay is generally negative, no one will pay you to start a project, although it is also the project with the lowest NPV.

a) If I had $25,000, I would invest in projects S and M which will increase my present wealth by $3,000 + $8,540 = $11,540. If something really strange happened and you would actually receive money for starting a project (project E), I would also take it even if its NPV is only $10, since I'm not spending money, instead I'm receiving money.

b) If I had $49,000, I would invest in projects S and A which will increase my present wealth by $8,540 + $12,100 = $20,640. Again, if something really strange happened and you would actually receive money for starting a project (project E), I would also take it.

c) If I had unlimited resources, I would invest in all the projects since they all have positive NPVs.

3 0
3 years ago
Which of the following scenarios illustrates cost-push inflation?(1 point)
Crazy boy [7]

Answer:

1. Inflation is best described as _____.

- an upward, general trend of prices in the economy

2. Which of the following scenarios illustrates cost-push inflation?

- An increase in the price of raw materials decreases aggregate supply, pushing prices higher throughout the economy.

3. The Consumer Price Index in 2018 was 251. In 2019, the CPI rose to 257. Calculate the inflation rate from 2018 to 2019. Round your answer to the nearest tenth of a percent.

- 2.4%

4. The Consumer Price Index of any given year provides _____.

- the relative price of a basket of consumer goods as compared to base year prices

5. The rate of inflation in a hypothetical economy is projected to be 1.5% in the coming quarter. Given this information, the Federal Reserve is likely to _____.

- make efforts to raise the inflation rate because 1.5% is below the desired rate of inflation

Explanation:

Mark me braliest

These are 100% correct

3 0
3 years ago
You have decided that it is time to sell your company and spend time on the beaches of Hawaii. A potential buyer is interested i
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Answer:

[ 250000 / ( 0.97 ) ] * [ 1 - ( (1 +1.9) / (1+ 2.87 ) ^25 ]  + $800000 is the amount being offered

Explanation:

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First payment (p) = $250000

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Total amount of payments = 25 quarterly payments = 6.25 years

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( interest rate per annum ) = 11.49%

number of compounding interest per annum = 4

interest rate per period (r) = 2.87%

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first we have to calculate the PV of Cash-flows of the 1st payment ( $250000)

pv = [ p / (r-g) ] * [ 1 - [(1 +g ) / (1 + r)]^n ]

    = [ 250000 / ( 0.97 ) ] * [ 1 - ( (1 +1.9) / (1+ 2.87 ) ^25 ]

     

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Answer:

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Explanation:

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