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balu736 [363]
3 years ago
6

Temple Square Inc. reported that its retained earnings for 2005 were $490,000. In its 2006 financial statements, it reported $60

,000 of net income, and it ended 2006 with $510,000 of retained earnings. How much were paid as dividends to shareholders during 2006
Business
1 answer:
V125BC [204]3 years ago
3 0

Answer:

Dividend = $40,000

Explanation:

Given:

Temple Square Inc. reported that its retained earnings for 2005 were $490,000.

In its 2006 financial statements, it reported $60,000 of net income,

It ended 2006 with $510,000 of retained earnings. ( Ending retained earnings )

Question asked:

How much were paid as dividends to shareholders during 2006 ?

Solution:

Here given that Temple Square Inc. reported that its retained earnings for 2005 were $490,000, means this amount will carry forward and will be considered as Beginning retained earnings for 2006.

Now, we have to find, how much dividends were paid to shareholders during 2006.

As we know:

Ending retained earnings = Beginning retained earnings + Net income - Dividend

510,000 = 490,000 + 60,000 - Dividend

510,000 = 550,000 -  Dividend

Subtracting both sides by 550,000

- 40,000 = -  Dividend

Adding both sides by minus ( - )

Dividend = $40,000

Therefore, Temple Square Inc. paid $40,000 to shareholders during 2006.

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2 years ago
If marcus won a bet by predicting the point spread for the super bowl and claimed it was due to his understanding of probability
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The answer is <u>"self-serving bias".</u>


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3 years ago
The attractiveness test for evaluating whether diversification into a particular industry is likely to build shareholder value i
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Answer:

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4 0
2 years ago
41.
dsp73

a) ( 0.8509718, 0.8890282)

b) ( 0.7255, 0.7745)

Explanation:

(a)

Given that , a = 0.05, Z(0.025) =1.96 (from standard normal table)

So Margin of error = Z × sqrt(p × (1-p)/n) = 1.96 × sqrt(0.87 × (1-0.87) / 1200)

=0.01902816

So 95 % confidence interval is

p+/-E  

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(b)

Margin of error = 1.96 × sqrt (0.75 × (1-0.75) / 1200) = 0.0245

So 95% confidence interval is

p+/-E

0.75+/-0.0245

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Answer:

a.reduced MI and increases M2

Explanation:

Hope that help you!!

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