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Tems11 [23]
3 years ago
7

Scranton, Inc. reports net income of $238,000 for the year ended December 31. It also reports $91,200 depreciation expense and a

$5,400 gain on the sale of equipment. Its comparative balance sheet reveals a $37,100 decrease in accounts receivable, a $16,550 increase in accounts payable, and a $13,050 decrease in wages payable. Calculate the cash provided (used) in operating activities using the indirect method.
Business
1 answer:
zepelin [54]3 years ago
7 0

Answer:

The Net cash is 364.400

Explanation:

To get net cash flow using the indirect method we must make adjustments to the net income.

It depends on the account if it is added or subtracted to net income. Below you will find the added account with a plus (+) and the subtracted ones with a minus (-)

In this case,  

Net income 238.000

Adjustment to reconcile the net income to cash  

plus (+) Depreciation expense 91.200

minus (-) Gain on sale of equipment (5.400)

plus (+) decrease in accounts receivable 37.100

plus (+) Accounts payable increase 16.550

minus (-) Wages payable decrease (13.050)

Net cash 364.400

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One of the departments at Yolo Industries has entered into a 9 year lease for a piece of equipment. The annual payment under the
Darya [45]

Answer:

PV= $22,677.03

Explanation:

Giving the following formula:

Number of periods (n)= 9 years

Annual payment (A)= $3,800

Discount rate (i)= 12%

<u>First, we will calculate the future value of the payments using the following formula:</u>

FV= {A*[(1+i)^n-1]}/i + {[A*(1+i)^n]-A}

FV= {3,800*[(1.12^9) - 1]} / 0.12 + {[3,800*(1.12^9)] - 3,800}

FV= 56,147.49 + 6,737.7

FV= $62,885.19

<u>Now, the present value:</u>

PV= FV / (1 + i)^n

PV= 62,885.19 / (1.12^9)

PV= $22,677.03

5 0
3 years ago
The Reingold Hat Company uses the allowance method to account for bad debts. During 2018, the company recorded $800,000 in credi
olasank [31]

Answer:

$24,000

Explanation:

Since in the question it is given that the  3% of credit sales is considered to be a bad debt expense

where,

Credit sales is $800,000

And, the estimated percentage is 3%

So by considering this above information, the amount debited to bad debt expense is

= $800,000 × 3%

= $24,000

All the other information i.e to be given is not relevant. Hence, ignored it

4 0
3 years ago
You will receive $5,000 a year in real terms for the next 5 years. Each payment will be received at the end of the period with t
photoshop1234 [79]

Answer:

$20,229.5

Explanation:

Given:

Amount to be received = $5,000

Time period, n = 5 years

nominal discount rate = 10.725%

inflation rate = 3 percent

Now,

Using the Fischer's relation, we have

1 + Nominal rate = ( 1 + Real rate ) × ( 1 + Inflation )

on substituting the values, we get

( 1 + 10.725% ) = ( 1 + Real rate ) × ( 1 + 3% )

or

1.10725 = ( 1 + Real rate ) × 1.03

or

( 1 + Real rate ) = 1.075

or

Real rate = 1.075 - 1 = 0.075 or 7.5%

Thus,

Present Value of an ordinary annuity that makes $5000 every year payment for 5 years will be calculates as:

Present value = Monthly payment × [\frac{(1-(1+r^{-n})}{r}]

or

Present value =5000\times[\frac{1 - (1 + 0.075)^{-5}}{0.075}]

or

Present value = 5000 × 4.0459

or

Present value = $20,229.5

3 0
3 years ago
On December 1, 20X1, Money Co. gave Home Co. a $200,000, 11% loan. Money paid proceeds of $194,000 after the deduction of a $6,0
zysi [14]

Answer: <em>(C.) $2,005</em>

Explanation:

Given :

Money Co. made a cash outflow of $194,000 for the $200,000 loan Money gave to Home Co.  

The book value of the loan is $194,000.

The stated rate is 11%.

Hence they will receive an effective interest rate of 12.4% on cash outflow.  

∴

Income from the loan = Book value × Effective interest rate × No. of months of the year

= $194,000 × 0.124 × \frac{1}{2}

= $2,004.67

3 0
3 years ago
You are planning to make monthly deposits of $70 into a retirement account that pays 12 percent interest compounded monthly. If
Brums [2.3K]

Answer:

FV= $115,928.81

Explanation:

Giving the following information:

Monthly deposit= $70

Interest rate= 0.12/12= 0.01

n= 24*12= 288

<u>To calculate the future value, we need to use the following formula:</u>

FV= {A*[(1+i)^n-1]}/i

A= monthly deposit

FV= {70*[(1.01^288) - 1]} / 0.01

FV= $115,928.81

6 0
3 years ago
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