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Marta_Voda [28]
2 years ago
11

The tool crib at a large manufacturing company is responsible for providing tools to the factory workers on demand. The tool cri

b has a variable demand.​ Historically, its demand has ranged from 320 to 570 small tools per day with an average of 445. Diane, the tool crib​ attendant, works eight hours a​ day, five days a week. Each order is for one small tool and each small tool takes Diane 1 minute to retrieve from the bins.
What is the average waiting​ time, in​ minutes?

6.4, 5.4, 7.4, 1?

Business
1 answer:
Semmy [17]2 years ago
3 0

Answer:

6.4 minutes

Explanation:

Average small tool per day = 445

 working hours = 8     so that is 8*60 =  (480 minutes)

Waiting time  =  

\frac{[445*(\sqrt{1} )]}{[2*[480-(445*1)]]}  (image of the operation on the attach file)

 =[445]/[(2*35)]

=445/70

=6.357 minutes

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A company is preparing its cash budget for the coming month. All sales are on account. Given the following: Beginning Balances B
iVinArrow [24]

Answer:

$56,000

Explanation:

Given the above information, we will calculate first the total cash flow.

Total cash flow = Opening cash receivable + Sales - Ending cash receivables

= $196,000 + $880,000 - $226,000

= $850,000

Ending cash balance = Opening cash balance + Total cash flow - Cash disbursement

= $146,000 + $850,000 - $940,000

= $56,000

6 0
2 years ago
EB17.
nekit [7.7K]

Answer:

$600 unfavorable

Explanation:

The budgeted cost of producing 14,000 units at $5.50 per unit and with fixed costs of $19,400 is:

B = 14,000*5.50 + 19,400\\B= \$96,400

The variance is given by subtracting the budgeted cost by the actual cost ($97,000):

V= \$96,400 - \$97,000\\V= -\$600

Since the variance is negative, the variance is unfavorable

6 0
2 years ago
Harrington Company has two products: A and B. The annual production and sales of Product A is 1,750 units and of Product B is 1,
Molodets [167]

Answer:

The overhead cost assigned to each unit of product B is $46.2 per unit.

Explanation:

Overhead absorbed in each product B can be calculated as under:

Overhead Absorbed = Overhead Absorption Rate * Absorption Basis

Here in this question, the absorption basis is Direct labor hours. So the direct labor hour per unit of Product B is 0.7 Hr and the OAR is $66.

By putting values in the above equation, we have:

Overhead Absorbed = $66 per unit * 0.7Hrs = $46.2 per unit

3 0
2 years ago
The municipality of Smallville has arranged to borrow​ $30 million in order to implement several public projects​ (flood control
sergeinik [125]

Answer:

The correct response is "6.71 years".

Explanation:

The given values are:

Loan amount

= $30 Million

Loan payment per year

= $5 Million

Interest rate

R = 3%

Let,

The take number of years will be "n".

⇒  30=5\times (\frac{\frac{1-1}{(1+3 \ percent)^n}}{3 \ percent} )

⇒  30\times \frac{3 \ percent}{5}=(\frac{1-1}{1.03^n} )

⇒  .18=\frac{1-1}{1.03^n}

⇒  \frac{1}{1.03^n} =1-.18

⇒  1.03^n=\frac{1}{.82}=1.2195

On taking log both sides, we get

⇒  n=\frac{log (1.2195)}{log(1.03)}

⇒  n=6.71 \ years

8 0
2 years ago
Production workers for Chadwick Manufacturing Company provided 3,200 hours of labor in January and 2,800 hours in February. The
Sergeu [11.5K]

Answer:

The insurance cost should be allocated to the products made in January and to those made in February is $8,000 and $7,000 respectively.

Explanation:

For computing the allocated insurance cost, first, we have to compute the per labor rate which is shown below:

Per labor rate = (Annual premium) ÷ (Labor hours)

                       = ($120,000) ÷ (48,000 hours)

                       = $2.5

Now the insurance cost would be

For January = Labor rate per hour × number of labor hours\

                    = 3,200 hours × $2.5

                    = $8,000

For February = Labor rate per hour × number of labor hours

                      = 2,800 hours × $2.5

                      = $7,000

3 0
2 years ago
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