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Natasha2012 [34]
2 years ago
5

Beech Manufacturing makes one product. Each unit of product requires 1.5 machine hours. Utility costs are budgeted at $0.55 per

machine hour. During July, the company budgeted 1,200 units and actually produced 1,000 units. The amount of utilities cost for July that appears on the flexible budget is
Business
1 answer:
katrin [286]2 years ago
7 0

The amount of utilities cost for July that appears on the flexible budget is12,500*$0.33 = $4.

<h3>Flexible budget </h3>

A flexible budget is one based on different volumes of sales. A flexible budget flexes the static budget for each anticipated level of production. This flexibility allows management to estimate what the budgeted numbers would look like at various levels of sales.

<h3>How do you calculate flexible budget?</h3>

To do this, multiply the total production output by the variable cost of each unit produced. For example, if the total production output is 1,000 products and the variable cost for each unit is $25, the total variable cost is $25,000. You can also calculate average variable costs that are not related to production.

Learn more about flexible budget here :

brainly.com/question/14202862

#SPJ4

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What do you prefer Aldi or Lidl? and why?​
Jlenok [28]
Aldi!!! Personal preference due to the organization.
4 0
3 years ago
Fey Corporation manufactures two models of office chairs, a standard and a deluxe model. The following activity and cost informa
alekssr [168]

Answer:

a) Standard WIP      75,000 debit

            factory overhead       75,000 credit

b) applied to deluxe model 28 setups x $   400 = $ 11,200

c) total overhead to deluxe: 35,200

Explanation:

\frac{Cost\: Of \:Manufacturing \:Overhead}{Cost \:Driver}= Overhead \:Rate

expected overhead:       120,000

total labor hours: 375 + 22 = 600

overhead rate: 120,000 / 600 = 200

applied to Standard model: 375 hours x $ 200 = 75,000

overhead cost for setups: $ 20,000

total setups (cost driver) 22  + 28

activity rate: $ 20,000 / 50 setups = $    400

applied to deluxe model 28 setups x $   400 = $ 11,200

overhead cost for component: $40,000

total components: 8 + 12 = 20

activity rate: 40,000 / 20= 2,000

applied to deluxe model: 12 x 2,000 = 24,000

<u>Overhead cost into deluxe model under ABC:</u>

setup overhead applied to deluxe model 28 setups x $   400 = $ 11,200

component overhead applied to deluxe model: 12 x 2,000 = 24,000

Total: 35,200

6 0
3 years ago
Swifty Co. uses the gross method to record sales made on credit. On July 1, 2020, it made sales of 69,000 with terms 2/10 n/30.
wel

Answer:

July 1, 2020

Debit  : Accounts Receivable $69,000

Credit : Sales $69,000

July 9, 2020

Debit  : Cash $62,100

Debit : Discount allowed $1,380

Credit : Accounts Receivable $69,000

Explanation:

Note : Remove the discount from final payment.

The required journal entries for Swifty Co have been prepared above.

4 0
3 years ago
Jason wants to dine at five different restaurants during a summer getaway. If four of nine available restaurants serve​ seafood,
scoundrel [369]

There are 1560 ways

Explanation:

The toal number of restaurants are 8, out of which 3 serve seafood, and during the summer gateway, Jason decided to dine out at 4 multifarious restaurants.

Since, the order is significant, permutations is to be used.

Four restaurants can be chosen from the 8 restaurants in _{8} \mathrm{P}^{4}. In this case, "at least one" is complement of "fewer than one" (that is 0). Thus, four restaurants that are not serving seafood can be chosen from five restaurants in 5 P^{4}.

<u>Using complements principle to get the number of ways to get at least one of the restuarants serve seafood,</u>

8 P^{4}-5 P^{4} = 1680-120

8 P^{4}-5 P^{4} = 1560

Therefore, there are 1560 ways

5 0
3 years ago
For the cost and price functions below, find
murzikaleks [220]

Answer:

a) The number, q, of units that produces maximum profit = 15

b) The price, p, per unit that produces maximum profit = 47 (currency not giben in the question)

c) Maximum Profit = P = 380 (currency not given in the question).

Explanation:

The cost function and price per unit function are given respectively as

C(q) = 70 + 17q

p = 77 - 2q

where q = quantity or number of units

a.) the number, q, of units that produces maximum profit

Total cost = C(q) = 70 + 17q

Revenue = (price per unit) × (Number of units) = p × q = (77 - 2q) × q = (77q - 2q²)

Profits = P(q) = (Revenue) - (Total Cost)

P(q) = (77q - 2q²) - (70 + 17q)

P(q) = -2q² + 60q - 70

To maximize the profits, we just obtain the point where the profit function reaches a Maximum.

At the maximum of a function, (dP/dq) = 0 and (d²P/dq²) < 0

Profit = P(q) = -2q² + 60q - 70

(dP/dq) = -4q + 60

At maximum point,

(dP/dq) = -4q + 60 = 0

q = (60/4) = 15

(d²P/dQ²) = -4 < 0 (hence, showing that the this point corresponds to a maximum point truly)

Hence, the number, q, of units that produces maximum profit = 15.

b.) the price, p, per unit that produces maximum profit

The price per unit is given as

p = 77 - 2q

Maximum profit occurs at q = 15

p = 77 - (2×15) = 47

Hence, the price, p, per unit that produces maximum profit = 47 (currency not given in the question)

c.) the maximum profit, P.

The Profit function is given as

Profit = P(q) = -2q² + 60q - 70

At maximum Profit, q = 15

Maximum Profit = P(15)

= -2(15²) + 60(15) - 70

= 380 (currency not given in the question).

Hope this Helps!!!

8 0
3 years ago
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