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Cloud [144]
3 years ago
10

Carter Company reported the following financial numbers for one of its divisions for the year; average total assets of $4,130,00

0; sales of $4,555,000; cost of goods sold of $2,580,000; and operating expenses of $1,402,000. Assume a target income of 9% of average invested assets. Compute residual income for the division:
Business
1 answer:
viva [34]3 years ago
6 0

Answer:

$201,300

Explanation:

Carter Company

Computation of the residual income for the division

First step

Using this formula

Sales -Cost of goods sold- expenses

Operating

Let plug in the formula

$4,555,000 - 2,580,000 - 1,402,000

= $573,000

Second step

Now let find the Residual Income

Residual income =$573,000 - ($4,130,000 * 9%)

Residual income = $573,000-$371,700

Residual income =$201,300

Therefore the residual income for the division will be $201,300

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Answer:

Gain $72,480

Explanation:

Calculation for the amount of gain or loss that Sheffield should recognize on the exchange

Using this formula

Gain/Loss= Book value – Fair value

Let plug in the formula

Gain/Loss= $978,480 – $906,000

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Therefore the amount of gain or loss that Sheffield should recognize on the exchange will be $72,480

3 0
3 years ago
"Expected Return Ecolap Inc. (ECL) recently paid a $0.46 dividend. The dividend is expected to grow at a 14.5 percent rate. At a
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Answer:

  • <u>15.7%</u>

Explanation:

The <em>price</em> of a <em>stock</em> can be modeled by the present value of the stream of future <em>dividends</em> discounted at a rate equal to the<em> return expected</em>.

The equation, when the dividends are expected to <em>grow</em> at a constant rate, less than the return rate is:

        Price_0=\dfrac{Div_1}{r-g}

Where:

  • Price₀ is the <em>current price</em>: $44.12
  • Div₁ is the <em>dividend </em>to be paid a year from now: $0.46 × 1.145 = $0.53
  • g is the expected constant <em>growth rate</em>: 14.5% = 0.145
  • r is the <em>expected return</em>

Then, you can solve for r:

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        r=\dfrac{\$ 0.53}{\$ 44.12}+0.145=0.157=15.7\%

4 0
3 years ago
What is the yield to maturity of a one-year zero-coupon bond with a $10,000 face value and a price of $9400
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Answer:

6.383%

Explanation:

Calculation for the What is the yield to maturity

Using this formula

YTM=n√Face value/Bond price -1

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Let plug in the formula

YTM=1√10,000/9,400−1

YTM=1.06383-1

YTM=0.06383*100

YTM=6.383%

Therefore the yield to maturity will be 6.383%

3 0
3 years ago
The spread or difference that results when product price exceeds average total cost determines
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