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Stells [14]
3 years ago
10

11.Jones and company had a balance in their retained earnings account at the end of 2020 in the amount of 990,000. They have for

ecasted net income in 2021 in the amount of 350,000. They pay an estimated 40% of their net income in dividends. What will be the addition to retained earnings at the end of 2021. What will be the ending balance in retained earnings at the end of 2021
Business
1 answer:
Allisa [31]3 years ago
8 0

Answer:

$210,000 and $1,200,000

Explanation:

The computation is shown below:

Given that

Ending Balance in retained earnings = $990,000

Net income = $350,000

Dividend paid in 2021 is

= 40% of net income

= 40% of $350,000

= $140,000

So, the Addition to retained earning is

= Net income - dividends

= $350,000 - $140,000

= $210,000

Now the ending balance in retained earnings is

= Beginning balance in retained earnings + addition to retained earnings

= $990,000 + $210,000

= $1,200,000

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Hope this helps!
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True or False : Your license can never be revoked for a temporary medical condition.
Nikolay [14]
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4 years ago
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As soldiers returned from Afghanistan, International Enterprises hired several qualified soldiers with hearing impairment to wor
dybincka [34]

Answer: false

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So in this case, the hearing impaired soldiers workplaces are to be adjusted and adapted to suit them so they can work effectively.

3 0
3 years ago
1. Given this information, the opportunity cost of one computer in France is __________, and the opportunity cost of one compute
Ostrovityanka [42]
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4 0
3 years ago
Thom owes $5,000 on his credit card. The credit card carries an APR of 17.3 percent compounded monthly. If Thom makes monthly pa
blagie [28]

Answer:

39 months

Explanation:

loan balance $5,000

APR = 17.3% compounded monthly / 12 = 1.44167% monthly interest rate

monthly payment = $170

if we use the present value of annuity formula:

PV = payment x ({1 - [1/(1 + r)ⁿ]} / r)

5,000 = 170 x ({1 - [1/(1 + 0.0144167)ⁿ]} / 0.0144167)

29.4118 = {1 - [1/(1.0144167)ⁿ]} / 0.0144167

0.42402 = 1 - [1/(1.0144167)ⁿ

1/(1.0144167)ⁿ = 0.57598

1.0144167ⁿ = 1 / 0.57598 = 1.73617

n log1.0144167 = log1.73617

n 0.00621639 = 0.2395926

n = 0.2395926 / 0.00621639 = 38.54 ≈ since the payments must be made in full months, we have to round up to 39 months

to check our answer:

PV = payment x ({1 - [1/(1 + r)ⁿ]} / r)

PV = 170 x ({1 - [1/(1 + 0.0144167)³⁹]} / 0.0144167)

PV = $5,044.36

6 0
3 years ago
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