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lesantik [10]
3 years ago
11

Fashion house uses the retail method to estimate ending inventory in his monthly financial statements the following information

is available for the month end of July 1 sales 200,000 immature July 1 171,000 and 300,000 net purchases 90,000 and 150,000 goods available for sale 261,000 and 450,000 using the retail method
Business
1 answer:
IgorC [24]3 years ago
4 0
If we used the retail method to estimate the ending inventory first we get the given of the problem that can be used in solving.
 Given
  Sales - 200,000
  Goods available for sale - 261,000 (cost) & 450,000 (retail) 

First, we need to get the cost of retail ratio. the formula is 
 Cost to Retail ratio= Cost/ Retail
           261,000
CRR= -------------   =   0.58
           450,000

Next is to get the ending inventory by following this steps
                                                              Cost             Retail
Cost of Goods Available for Sale    $261,000        $450,000
- Sales                                                                        $200,000
                                                                                  ------------------
Ending Inventory                                                        $250,000
x Cost to Retail Ratio                                                           .58
                                                                                  ------------------
Ending Inventory                                                       $145,000

So, the estimated ending inventory for the month of July is $145,000. 
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Manuel is retired and receives a fixed payment from his pension each there is inflation when the buying power of his pension will fall

This is further explained below.

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8 0
1 year ago
A company orders office supplies in June. Those supplies are received and used in July. The supplies are paid for in August. In
Leviafan [203]

Answer:

Expense must be recognized in July

Explanation:

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A dry cleaner uses exponential smoothing to forecast equipment usage at its main plant. August usage was forecasted to be 50 per
katovenus [111]

Answer:

Explanation:

Forecast usage = 50 %

Actual Usage = 52%

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⇒ 50 + 0.10 (52 - 50)

⇒ 50 + 0.10 (2)

⇒ 50 + 0.2 = 50.20

8 0
3 years ago
A 30-year maturity bond making annual coupon payments with a coupon rate of 8.5% has duration of 12.88 years and convexity of 23
marin [14]

Answer:

a. Predicted Price = $1815.52

b. Predicted Price = $1,834.64

c. Predicted Price = $1425.4

Explanation:

The actual price of the bond as a function of yield to maturity is:

Yield to maturity --- Price

7% $1,620.45

8% $1,450.31

9% $1,308.21

a.

Using the Duration Rule, assuming yield to maturity falls to 6%:

Predicted price change = (-D/(1 + y)) * ∆y * Po

Where D = Duration = 12.88 years

y = YTM = 7%

∆y = 6% - 7% = -1%

Po = $1,620.45

So, Predicted Change = (-12.88/(1 + 0.07)) * -0.01 * 1,620.45

Predicted Change = 195.0597757009345

Predicted Change = $195.06 ----- Approximated

Therefore the new Predicted Price

= $1,620.46 + $195.06

= $1815.52

b.

Using Duration-with-Convexity Rule, assuming yield to maturity falls to 6%

Predicted price change

= [(-12.88/(1 + 0.07)) * (-0.01) + (½ * 235.95 * (-0.01²))] * 1,620.45

= 214.1770345759345

= $214.18 ------ Approximated

Therefore the new Predicted Price

= $1,620.46 + $214.18

= $1,834.64

c.

Using the Duration Rule, assuming yield to maturity rise to 8%:

Predicted price change = (-D/(1 + y)) * ∆y * Po

Where D = Duration = 12.88 years

y = YTM = 7%

∆y = 8% - 7% = 1%

Po = $1,620.45

So, Predicted Change = (-12.88/(1 + 0.07)) * 0.01 * 1,620.45

Predicted Change = -195.0597757009345

Predicted Change = -$195.06 ----- Approximated

Therefore the new Predicted Price

= $1,620.46 - $195.06

= $1425.4

4 0
3 years ago
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