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Mila [183]
4 years ago
12

The predetermined overhead rate for Bonita Industries is $5, comprised of a variable overhead rate of $3 and a fixed rate of $2.

The amount of budgeted overhead costs at normal capacity of $150000 was divided by normal capacity of 30000 direct labor hours, to arrive at the predetermined overhead rate of $5. Actual overhead for June was $15550 variable and $10050 fixed, and standard hours allowed for the product produced in June was 5000 hours.
The total overhead variance is

a. $5050 U.
b. $600 F.
c. $5050 F.
d. $600 U.
Business
1 answer:
ValentinkaMS [17]4 years ago
4 0

Answer:

I think It might Be C the answer?

Explanation:

C is correct

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The price of sooer balls in the United Statos is $30 and the price of soccer bails in Mexico is $450 pesos. If the theory of pur
Shalnov [3]

Answer:

The correct answer is option a.

Explanation:

The purchasing power parity theory states that the exchange rate between the currency of the two countries is determined through the relative value of a basket of goods.  

The exchange rate will be in equilibrium when the purchasing power in both the countries will be the same, or the price of the basket of goods is the same in both the countries.  

The price of soccer balls in the US is $30.  

The price of soccer balls in Mexico is $450 pesos.  

The exchange rate should be

= \frac{450}{30}

= 15

This means that each dollar is equal to 15 pesos.

6 0
3 years ago
Trading securities are a.reported as unrealized gains or losses on the income statement b.reported at fair value in the balance
dedylja [7]

Answer:

c.reported at fair value on the balance sheet and as unrealized gains or losses on the income statement

Explanation:

The trading securities focuses on the securities which are traded to gain the profit through selling the securities which are based on the market values

So

any profit or losses could be come under the income statement

whereas

The fair values are to be reported on the balance sheet

hence, the correct option is c.

5 0
3 years ago
Diana wanted a German shorthaired pointer after seeing it win the Best in Show Award at the dog show. She searched on the Westmi
Nadya [2.5K]

Answer:

specialty shopping

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Based on the scenario being described within the question it can be said that this type of shopping is referred to as specialty shopping. This refers to when an individual goes through extra special purchasing efforts in order to find and purchase a particularly unique product with the correct characteristics that the buyer wants. Which is exactly what Diana has done in order to find the dog that she wanted.

3 0
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in 1996 the was revised to a us export policy stating that everyuthing is authorized unless it is specifically prohibited
irina [24]

The Export Administration Regulations (EAR) .

<h3>What items are subject to the Export Administration Regulations?</h3><h3>The Export Administration Regulations - EAR</h3>
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<h3>What is the purpose of Export Administration Regulations?</h3>

The EAR (Export Administration Regulations) are the rules by which the U.S. Department of Commerce Bureau of Industry and Security (BIS) regulates and controls exports of goods from the United States.

Learn more about EAR here:

<h3>brainly.com/question/23121387</h3><h3 /><h3>#SPJ4</h3>
4 0
2 years ago
In order to package one of their products, Acme Box Co. needs to construct a box whose bottom side has length 3 times its width.
Len [333]

Answer:

(a)Total Cost, C=20LW+12LH+12WH

(b)C(W)=\dfrac{60W^3+800}{W}

(c)W=1.88ft, L=5.64 ft and H=4.72 ft.

Minimum \:cost, C\approx \$638 $  (to the nearest dollar)$

Explanation:

Given the dimensions of the box to be L,W and H.

(a)

  • The material for the top and bottom of the box cost $10 per square foot
  • The material used to build the four sides of the box cost $6 per square foot.
  • Area of Top and Bottom=2LW
  • Cost of Top and bottom=$10 X 2LW=20LW
  • Area of four Sides =2(LH+WH)
  • Cost of Four Sides =$6*2(LH+WH)=12(LH+WH)
  • Total Cost, C=20LW+12LH+12WH

(b)The bottom side has length 3 times its width.

L=3W

Volume of the box=50 cubic feet.

Volume,V=LWH=3W^2H

3W^2H=50\\H=\dfrac{50}{3W^2}

Substituting L=3W and H=\dfrac{50}{3W^2} into the cost function C.

C=20LW+12LH+12WH

C=20LW+12LH+12WH\\=20*3W*W+12*3W*\dfrac{50}{3W^2}+12W*\dfrac{50}{3W^2}\\=60W^2+\dfrac{600}{W}+\dfrac{200}{W}\\=\dfrac{60W^3+600+200}{W}\\C(W)=\dfrac{60W^3+800}{W}

(c)The minimum cost occurs at the point where the derivative of the cost function equals zero.

If\:C(W)=\dfrac{60W^3+800}{W}\\C'(W)=\dfrac{120W^3-800}{W^2}=0\\120W^3-800=0\\120W^3=800\\W^3=\frac{800}{120}\\ W=1.88

Recall:

L=3W=5.64 feet\\H=\dfrac{50}{3W^2}=\dfrac{50}{3(1.88)^2}=4.72 ft

The dimensions of the box that minimize the cost are W=1.88ft, L=5.64 ft and H=4.72 ft.

Cost of the box at these dimension

C(W)=\dfrac{60W^3+800}{W}\\C(1.88)=\dfrac{60(1.88)^3+800}{1.88}\approx \$638 $  (to the nearest dollar)$

7 0
3 years ago
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