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kaheart [24]
3 years ago
14

The flynn company began the period with $15,000 worth of raw materials. during the period it purchased an additional $17,000 wor

th of raw materials and issued $24,000 of raw materials to work-in process for production. in addition, the company paid $8,000 for direct labor and $6,000 in manufacturing overhead costs. the beginning balance in the company's work-in process inventory account was $10,000 and it transferred $16,000 of work-in process to finished goods during the period. what was the balance in work-in process at the end of the period?
Business
2 answers:
BigorU [14]3 years ago
7 0
I think the answer is 38,000
Anvisha [2.4K]3 years ago
3 0

Answer:

The answer is: $32, 000

Explanation:

The costing of work in process takes into account the direct material cost and conversion costs (labour and manufacturing overhead costs). The cost of direct raw materials used for the period is given as: $24,000. The conversion costs are given as: $8,000 for direct labour and $6, 000 for manufacturing overhead). The closing balance for the work in process (WIP) account for the current period is calculated as follows:

Opening balance- WIP:       $10, 000

Direct raw materials:            $24, 000

Direct labour:                        $8, 000

Manufacturing overhead:    $6, 000

Transfer to finished goods: <u>($16, 000)</u>

Closing balance- WIP          <u>$32, 000</u>

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A manufacturing department has 50,000 EUP for units completed and transferred out and 4,500 EUP for units in ending inventory. M
ludmilkaskok [199]

Answer:

Value of closing inventory = $ 28,125.00

Explanation:

To value inventory, we multiply the cost per equivalent unit of production (cost per EUP) by the the number of equivalent units(EUP)  for each of the cost element.

So the value of the closing inventory, is determined as follows:

Value of inventory = cost per E.U.P × number of E.U.P

Material = $2.50 × 4,500 = 11,250.00

Labour and overhead= $3.75 × 4,500 =  16,875.00

Total amount of work in progress

= 11,250 + 16, 875

= $ 28,125.00

6 0
4 years ago
Nielson Motors sold 10 million shares of stock in an SEO. The market price of Nielson's stock at the time was $37.50. Of the 10
Yuliya22 [10]

Answer:

a. $144 million

Explanation:

The computation of the amount of money raised is shown below:

But before that we have to find out the amount raised and underwriting fees which is given below:

Amount raised by company is

= 4 million × $37.5  

= $150 million

And,

underwriting fees is

= $150 million × 4%

= $6 million

So, amount raised by the company is

= $150 million - $6 million

= $144 million

We deduct the underwriting fees from the raised amount

5 0
3 years ago
You are a business loan has a variable interest rate next month the annual rate will jump from 6.3% to 7.8%. Your balance is 1,6
sweet [91]

Answer: $‭2,025‬

Explanation:

Your monthly payment based on the rate of 6.3% per annum is:

= (6.3% * 1,620,000 ) / 12 months

= 102,060‬ / 12

= $‭8,505‬

Now that the rate has gone up to 7.8% per annum, the payment is:

=  (7.8% * 1,620,000 ) / 12 months

= ‭126,360‬ / 12

= $‭10,530‬

Payment went up by:

= ‭10,530‬ - 8,505

= $‭2,025‬

3 0
3 years ago
Question 1:
olga_2 [115]

Answer:

D) Store all chemicals in a well-lit, warm area

5 0
3 years ago
Our basketball team has finished $80\%$ of its season, during which we won $40\%$ of the games we played. What percent of the re
masya89 [10]

Answer:

90%

Explanation:

Let x be the total number of matches,

Given,

80% of games were finished,

So, the number of finished games = 80% of x = 0.8x

∴ Remained games= x - 0.8x = 0.2x

Now, 40% of 80% of games were won,

So, the winning games in 0.8x matches = 40% of 0.8x

= 0.4 × 0.8x

= 0.32x

In order to finish games with the same number of wins as losses,

Winning percentage in all games must be 50%,

Thus, the total winning games = 50% of x = 0.5x

Let y be the winning percentage in 0.2x games,

So, the total winning games in 0.2x games = \frac{y\times 0.2x}{100}

∵ Number of winning matches in 80% games + number of winning matches in 20% = total winning matches

⇒ 0.32x + \frac{0.2xy}{100}= 0.5x

\frac{0.2xy}{100}=0.18x

0.2y=18

\implies y=90

Hence, the percent of winning the in the remaining games must be 90%.

6 0
4 years ago
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