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Aleks04 [339]
3 years ago
15

Quartz Instruments had Retained Earnings of $150,000 at December 31, 2018. Net income for 2019 was $95,000, and dividends for 20

19 were $35,000. What amount of Retained Earnings should be reported at December 31, 2019?a. $185,000
b. $210,000
c. $245,000
d. $150,000
Business
1 answer:
Svet_ta [14]3 years ago
8 0

Answer:

The answer is B. $210,000

Explanation:

Retained Earnings is the part of profit that is not spent. It is put back into the business after the dividend must have been paid from profit for the year.

Ending retained earnings = beginning Retained Earnings plus net income minus dividend

Beginning Retained Earnings is $150,000

Net income is $95,000

Dividend is $35,000

Therefore amount of Retained Earnings at December 31, 2019 is

$150,000+$95,000-$35,000

=$210,000

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Answer:

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<u>Key parts of cost estimation  </u>

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<h3>What is the Affordable Care Act?</h3>

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With low-income consumers receiving

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Based on market concentration data, the United States

See full options below

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4 0
2 years ago
How long does it take an investment to quadruple in value if the investment yields 6% per year?
NikAS [45]

Answer:

  • <u>24 years</u>

<u></u>

Explanation:

If<em> the investment yield 6% per year</em>, each year its value is multiplied by 1.06.

After 2 years, the value is multiplied by 1.06², after 3 years it is multiplied by 1.06³, and so on.

After n years, the value is multiplied by 1.06ⁿ.

You want that <em>the investment quadruples</em>, thus the multiplicative factor is 4, meaning that you want to solve for:

  • 1.06ⁿ = 4

If you do not know logarithms, you can solve by succesive iterations:

  • 1.06² = 1.1236
  • 1.06⁴ = 1.2625
  • 1.06¹⁰ = 1.79
  • 1.06²⁰ = 3.2
  • 1.06³⁰ = 5.7
  • 1.06²⁵ = 4.29
  • 1.06²⁴ = 4.05
  • 1.06²³ = 3.82

Thus, <em>if an investement yields 6% per years</em>, it takes 24 years t<em>he investment to quadruple in value.</em>

If you know logarithms, you can make n the subject of the equation:

       1.06^n=4\\\\n\log 1.06=\log 4\\\\n=\dfrac{\log 4}{\log 1.06}=23.79\approx 24

Again, the solution is 24 years.

4 0
3 years ago
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