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svp [43]
3 years ago
15

​Lakeside, Inc. estimated manufacturing overhead costs for the year at $377,000​, based on 180,000 estimated direct labor hours.

Actual direct labor hours for the year totaled 196,000. The manufacturing overhead account contains debit entries totaling $391,000. The Manufacturing Overhead for the year was​ ________. (Round any intermediate calculations to two decimal​ places, and your final answer to the nearest​ dollar.) A. $18,640 underallocated
Business
1 answer:
ozzi3 years ago
3 0

Answer:

$18,640 over - applied

Explanation:

For calculating the over-allocated or under-allocated amount, first, we have to compute the predetermined overhead rate which is shown below:

Predetermined overhead rate = (Total estimated manufacturing overhead) ÷ (estimated direct labor-hours)

= $377,000 ÷ 180,000 hours

= $2.09

Now we have to find the actual overhead i.e.

= Actual direct labor-hours × predetermined overhead rate

= 196,000 hours × $2.09

= $409,640

So, the ending overhead equals to

= Actual manufacturing overhead - actual overhead

= $391,000 - $409,640

= $18,640 over - applied

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On January 1, 2017, Eagle borrows $16,000 cash by signing a four-year, 5% installment note. The note requires four equal total p
goblinko [34]

Answer:

<u>Issuance - January 1, 2017</u>

Cash $16,000 (debit)

Note Payable $16,000 (credit)

<u>December 31, 2017</u>

Interest Expense $800 (debit)

Note Payable $3,712.19 (debit)

Cash $4,512.19 (credit)

<u>December 31, 2018</u>

Interest Expense $614.39 (debit)

Note Payable $3,897.80 (debit)

Cash $4,512.19 (credit)

<u>December 31, 2019</u>

Interest Expense $419.50 (debit)

Note Payable $4,092.69 (debit)

Cash $4,512.19 (credit)

<u>December 31, 2020</u>

Interest Expense $214.87 (debit)

Note Payable $4,297.32 (debit)

Cash $4,512.19 (credit)

Explanation:

The Loan Amortization Schedule is most appropriate way to solve all parts of this problem.

The first step to construction of the Amortization Schedule is to determine the payments made annually, PMT (interest and principal).

Using a Financial calculator, this can be determined as ;

Pv = $16,000

r = 5%

n = 4

Fv = $0

p/yr = 1

Pmt = ?

Thus PMT is $4,512.19.

Amortisation Schedule (Extracted from Financial Calculator)

<u>2017</u>

Principle Payment = $3,712.19

Interest Payment = $800

Balance =  $12,287.81

Accounting Entries :

Interest Expense $800 (debit)

Note Payable $3,712.19 (debit)

Cash $4,512.19 (credit)

<u>2018</u>

Principle Payment = $3,897.80

Interest Payment = $614.39

Balance =  $8,390

Accounting Entries :

Interest Expense $614.39 (debit)

Note Payable $3,897.80 (debit)

Cash $4,512.19 (credit)

<u>2019</u>

Principle Payment = $4,092.69

Interest Payment = $419.50

Balance =  $4,297.32

Accounting Entries :

Interest Expense $419.50 (debit)

Note Payable $4,092.69 (debit)

Cash $4,512.19 (credit)

<u>2020</u>

Principle Payment = $4,297.32

Interest Payment = $214.87

Balance =  $0

Accounting Entries :

Interest Expense $214.87 (debit)

Note Payable $4,297.32 (debit)

Cash $4,512.19 (credit)

8 0
2 years ago
With only a​ part-time job and the need for a professional​ wardrobe, Rachel quickly maxed out her credit card the summer after
choli [55]

Answer:

a. It will take her 5 years to pay for her wardrobe

b. She should shop for a new card once she is done paying for this one.

c. She should shop for a new card after finishing paying for this card since going further into debt with the current card would be a bad idea. This is due to the fact that an annual interest rate of 16% is very high. The best option would therefor to finish her payments on the credit card, then shop for a new card with a lower annual interest rate.

Explanation:

Use the formula below to determine the number of months it would take Rachel to pay off her debt;

C *{1-(1+r)^(-n×t)}/(r/n)=PV

where;

C=annuity

r=annual interest rate

n=number of compounding periods in a year

t=number of years

PV=present value

In our case;

PV=$10,574

C=$260

r=16%=16/100=0.16

n=12

t=unknown

replacing;

260*{1-(1+0.16/12)^(-12×t)}/(0.16/12)=10,574

1-(1+0.16/12)^(-12×t)={10,574×(0.16/12)}/260

1-{1.013^(-12 t)}=0.542

(1-0.542)=1.013^(-12 t)

ln 0.458=-12 t (ln 1.013)

t=-ln 0.458/12×ln 1.013

t=5

It will take her 5 years to pay for her wardrobe

b. She should shop for a new card once she is done paying for this one.

c. She should shop for a new card after finishing paying for this card since going further into debt with the current card would be a bad idea. This is due to the fact that an annual interest rate of 16% is very high. The best option would therefor to finish her payments on the credit card, then shop for a new card with a lower annual interest rate.

3 0
3 years ago
Lopez Corporation incurred the following costs while manufacturing its product Materials used in product Depreciation on plant P
Sonja [21]

Answer:

See attached file

Explanation:

4 0
3 years ago
Bernice’s has $823,000 in sales. The profit margin is 4.2 percent and the firm has 7,500 shares of stock outstanding. The market
Irina-Kira [14]

Answer:

a. 3.58

Explanation:

the price earning ratio is obtain with the following formula:

\frac{Market \: Price}{EPS}

We are given with the market price, now we need to solve for the EPS

with sales and profit margin we solve for net income. then we divide by the shares outstanding to get the EPS

823,000 sales x 4.2 profit margin = 34.566‬ net income

now we solve for EPS Earning per share:

\frac{Income}{Shares}\\\frac{34,566}{7,500} = 4.6088‬

Now we can sovle for price-earnings ratio

\frac{Market \: Price}{EPS}

16.50/4.61 = 3,5791 = 3.58

8 0
2 years ago
Samuel's full retirement age is 65 years old and his monthly benefit at that age is $1,000. According to the Social Security Adm
Marina86 [1]

Answer:

Assuming that Samuel's retiring age is exactly 65 years old, and he starts collecting benefits 24 months before his full retirement age (exactly on his birthday number 63), then he will receive $867 per month (or 86.7% of his full benefits).

This calculation varies depending on the number of months, e.g.

months before full retirement age                   % of full retirement benefit

24                                                                     86.7%

23                                                                      87.2%

22                                                                      87.8%

21                                                                      88.3%

20                                                                      88.9%

19                                                                      89.4%

18                                                                      90.0%

17                                                                      90.6%

16                                                                      91.1%

15                                                                      91.7%

14                                                                      92.2%

13                                                                      92.8%

8 0
2 years ago
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