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Katyanochek1 [597]
2 years ago
7

The capital accounts of Hawk and Martin have balances of $160,000 and $140,000, respectively, on January 1, the beginning of the

current fiscal year. On April 10, Hawk invested an additional $10,000. During the year, Hawk and Martin withdrew $86,000 and $68,000, respectively, and net income for the year was $258,000. The articles of partnership make no reference to the division of net income. Based on this information, the statement of partners' equity would show what amount in the capital account for Martin on December 31?
Business
1 answer:
kakasveta [241]2 years ago
3 0

Answer:

$213,000

Explanation:

We will figure out first Hawk's share of profit to reach the capital account is shown below:-

Hawk's share of profit = $258,000 ÷ 2

= $129,000

Capital account of Hawk as on December 31 = Opening Balance + Capital Introduced + Profit Share - Drawings

= $160,000 + $10,000 + $129,000 - $86,000

= $213,000

So, we have got the answer after solve the below formula.

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The amount of income that would result from an alternative use of cash is called:_______.
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Answer:

The answer is opportunity cost

Explanation:

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7 0
3 years ago
Jim has an annual income of $180,000. Jim is looking to buy a house with monthly property taxes of $140 and monthly homeowners i
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Answer:

$787,471.02

Explanation:

Given:

Jim's annual income = $180,000

Monthly property taxes = $140

Monthly homeowners insurance = $70

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Maximum front end DTI limit = 28%

Maximum back end DTI limit = 36%

Amortizing period = 30 years = 360 months

annual rate = 4.5% compounded monthly

Now,

Monthly salary = \frac{\textup{Annual income}}{\textup{12 months}}

or

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or

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0.28 × $15,000 = Maximum Monthly loan payment + $140 + $70

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and,

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or

0.36 × $15,000 = Maximum Monthly loan payment + $140 + $70 + $178

or

Maximum Monthly loan payment = $5,400 - $140 - $70 - $178

= $5,012

Now,

The monthly payment = minimum of [ $3990, $5012 ]

therefore,

The monthly payment = $3,990

Thus,

The maximum amount of loan = Monthly payment × [\frac{(1-(1+\frac{r}{k})^{-kn})}{(\frac{r}{k})}]

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or

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