Answer:
Fair Value method, and only a portion of Ima's 2004 dividends represent earnings after Pal's acquisition.
Explanation:
The part of the dividend that reduce the carrying value of the investment can be said to be a liquidating dividend. Liquidating dividend is said to have occurred when the payment made by the investee is higher than the income that was earned in the course of the period in which the shares of the investee was owned by the investor.
On the other hand, the cost method treats liquidating dividends as spend or reduction in the investment account and treats normal dividend as income. Hence it is impossible for the firm to use equity method.
This is because dividend are seen as a reduction in investment account under the equity method. This means that dividends received cannot be taken as income in this method, hence C and D are wrong.
Answer:
D) $25,000
Explanation:
Even though Dana and Larry are married, since they are filing separate tax returns, then all the income that Larry must declare are his $25,000 earned as rental income.
If they were filing together, then they would declare $70,000 as combined income (= $25,000 + $45,000).
Answer: <span>Maastricht Treaty</span>
Answer:
E. The quantity of beef supplied decreases and the supply of beef is unchanged.
Explanation:
In the market for beef, the price of a pound of beef falls. The effect is "the quantity of beef supplied decreases and the supply of beef is <u>unchanged</u>. The reason is that any price change of the product will not shift the demand or supply but changes the quantity supplied.
Answer:
$7073.68
Explanation:
Data provided in the question:
Worth of portfolio = $15,000
Amount invested in stock A = $6,000
Beta of stock A = 1.63
Beta of stock B = 0.95
Beta of portfolio = 1.10
Now,
Beta portfolio = ∑(Weight × Beta)
let the amount invested in Stock B be 'x'
thus,
1.10 = [($6,000 ÷ $15,000 ) × 1.63] + [( x ÷ $15,000 ) × 0.95 ]
or
1.10 = 0.652 + [( x ÷ $15,000 ) × 0.95 ]
or
0.448 = [( x ÷ $15,000 ) × 0.95 ]
or
x = ( 0.448 × $15,000 ) ÷ 0.95
or
x = $7073.68
