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antoniya [11.8K]
3 years ago
5

On September 12, Vander Company sold merchandise in the amount of $2,200 to Jepson Company, with credit terms of 2/10, n/30. The

cost of the items sold is $1,520. Vander uses the periodic inventory system and the gross method of accounting for sales. On September 14, Jepson returns some of the merchandise. The selling price of the merchandise is $190 and the cost of the merchandise returned is $135. Jepson pays the invoice on September 18, and takes the appropriate discount. The journal entry that Vander makes on September 18 is:
Business
1 answer:
Vlad1618 [11]3 years ago
3 0

Answer and Explanation:

The Journal entry is shown below:-

Cash Dr, 1969.80 (2010 × 98%)

Sales discount Dr, 40.20

            To Account receivable $2,010 ($2,200 - $190)

(Being the entry is recorded)

Here we debited the cash and sales discount as it increased the assets and we credited the accounts receivable as it reduced the assets

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Tara Company owns 30% of Hawkins, Inc. and applies the equity method. During the current year, Hawkins buys inventory costing $4
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Answer:

The correct option is d. $7,500

Explanation:

For computing the unrealized gain, first we have to compute the gross profit ratio which is shown below:

Since gross profit is not given in the question, so, first we have to find it.

The gross profit formula is shown below:

= Sales revenue - cost of goods sold

= $500,000 - $400,000

= $100,000

Now, gross profit ratio equals to

= (Gross profit ÷ sales revenue) × 100

= ($100,000 ÷ $500,000) × 100

= 20%

In the question, the 25% of merchandise is still held by Tara.

Since merchandise inventory is not given

So, we multiply the gross profit by 25% and 30%

In mathematically,

= Gross profit × 25% × 30%

= $100,000 × 25% × 30%

= $7,500

Hence, the $7,500 amount of unrealized gain must be deferred by Hawkins in reporting on the equity method

Therefore, the correct option is d. $7,500

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4 years ago
When marketers target future buyers with sampling, coupons, and rebates while using publicity to target all customers in a parti
Akimi4 [234]

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"The production supervisor estimates that the ending work-in-process is 16 percent complete. Compute the cost of paint transferr
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Complete Question:

Sanchez & Company produces paints. On July 1st it had no work in progress inventory. It starts reduction of 150,000 gallons of paint in July and completes 120000 gallons. The cost of the resources used by Sanchez in July consists of the following:

Materials- $137000

Conversion Costs- $175000

"The production supervisor estimates that the ending work-in-process is 16 percent complete. Compute the cost of paint transferred to finished goods and the amount in work-in-process ending inventory as of July 31"

Cost of paint transferred to finished goods__________

Work-in-process ending inventory_________

Answer

The Cost of Paint Transferred to Finished = $300,000

Work-in-Process Ending Inventory = $12,000

Explanation:

Given

Materials = $137,000

Conversion Costs = $175,000

Started = 150,000 gallons

Completed = (120,000) gallons

Ending Work in Progress = 150,000 - 120,000

Ending Work in Progress = 30,000

To calculate cost of paint transferred out and ending inventory of work in progress,

First we'll need to calculate the cost per unit of a paint(gallon)

This is given by: total cost ÷ total unit.

Calculating Total Cost:

Total Cost = $137,000 + $175,000

Total Cost = $312,000

Calculating Total Units:

Ending Work in Progress = : 16% complete ----- Given

So, Ending Work in Progress = 16% * 30,000 = 4,800

Total Completed Unit is then given by: 120,000 gallon + 4,800

Total = 124,800

Calculating Cost per unit

If the total cost is $312,000 then a unit will cost

$312,000/124,800

Cost per unit = $2.5/unit

Finally,

The Cost of Paint Transferred to Finished Goods is calculated by:

Total Units Transferred out = 120,000 gallons

Cost = 120,000 * $2.5

Cost = $300,000

Work-in-Process Ending Inventory is calculated by:

Ending Inventory = 4,800 ----- calculated

Work in Process Ending Inventory = 4,800 * $2.5

Work in Process = $12,000

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