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rosijanka [135]
3 years ago
8

Gross Corporation adopted the dollar-value LIFO method of inventory valuation on December 31, 2013. Its inventory at that date w

as $550,000 and the relevant price index was 100. Information regarding inventory for subsequent years is as follows: Inventory at Current Date Current Prices Price Index December 31, 2014 $642,000 107 December 31, 2015 725,000 125 December 31, 2016 812,500 130 What is the cost of the ending inventory at December 31, 2014 under dollar-value LIFO
Business
1 answer:
Murrr4er [49]3 years ago
3 0

Answer: $603,500

Explanation:

Ending inventory in 2014;

= Ending inventory balance 2013 + ((\frac{Inventory current price 2014}{Price index 2014} * 100) - ending inventory 2013)) * Price index 2014/100

= 550,000 + ((\frac{642,000}{107}* 100) - 550,000)) * 107/100

= $603,500

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Answer:

722

Explanation:

7272

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true or false losing inventory for the year ended 31 August 2018 will be closing inventory for the year ended 31 August 2019
sergey [27]

true because they closed

6 0
3 years ago
Hickory point amusement park sells admission tickets for $50 per person for one visit. variable costs are $15 per visitor and fi
Kay [80]
First, calculate for the total operating cost of the park through the equation,

   TC = TV + TF

where TC is the total cost,
     TV is the total variable cost which is equal to the product of the variable cost per visitor and number of visitor, and
     TF is the total fixed cost. 

Substituting the known values,
    TC = ($15)(1,750,000) + $60,000,000 = $86,250,000

Then, the total revenue is the product of the cost of ticket and the number of visitors.
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ANSWER: $1,250,000
4 0
3 years ago
-Ricky Ripov’s Pawn Shop charges an interest rate of 15.25 percent per month on loans to its customers. Like all lenders, Ricky
yuradex [85]

Answer:

183.00%

449.15%

Explanation:

The computation of annual percentage rate and the effective annual rate  shown below:

Annual percentage rate is

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= 15.25% × 12  months

= 183.00%

The effective annual rate is

= (1 + nominal interest rate ÷ periods)^ number of period - 1

= (1 + 15.25% ÷ 12)^12 - 1

= 449.15%

6 0
3 years ago
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AveGali [126]

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8 0
3 years ago
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