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kogti [31]
3 years ago
7

ChocoliciousChocolicious processes cocoa beans into cocoa powder at a processing cost of $ 9 comma 700$9,700 per batch. Chocolic

iousChocolicious can sell the cocoa powder as​ is, or it can process the cocoa powder further into chocolate syrup or boxed assorted chocolates. Once​ processed, each batch of cocoa beans would result in the following sales​ revenue: LOADING...​(Click the icon to view the sales​ revenue.) The cost of transforming the cocoa powder into chocolate syrup would be $ 65 comma 000$65,000. ​Likewise, the company would incur $ 175 comma 000$175,000 to transform the cocoa powder into boxed assorted chocolates. The company president has decided to make boxed assorted chocolates owing to its high sales value and to the fact that the $ 9 comma 700$9,700 cost of processing cocoa beans​ "eats up" most of the cocoa powder profits. Has the president made the right or wrong​ decision? Explain your answer.
Business
1 answer:
Afina-wow [57]3 years ago
5 0

Answer:

The company president made the wrong decision. They should have produce the chocolate syrup, as it makes more profit per batch.

The product that gives more revenue per batch of cocoa beans is the chocolate syrup (Revenue=$29,300), not the box assorted chocolates (Revenu=$17,300). So the production should have gone to producing chocolate syrup.

Explanation:

The question is incomplete:

<em>- Once​ processed, each batch of cocoa beans would result in the following sales​ revenue:</em>

<em>Cocoa powder: $14,000</em>

<em>Chocolate syrup: $104,000</em>

<em>Box assorted chocolates: $202,000</em>

<em />

The cost of post-processing the cocoa powder into chocolate syrup is $65,000.

The cost of post-processing the cocoa powder into box assorted chocolates is $175,000.

The revenue for every product is

Revenue = Sales - Cost of processing

Revenue Cocoa powder

R=14,000-9,700=4,300

Revenue Chocolate syrup

R=104,000-(9,700+65,000)=104,000-74,700=29,300

Revenue Box assorted chocolates

R=202,000-(9,700+175,000)=202,000-184,700=17,300

The product that gives more revenue per batch of cocoa beans is the chocolate syrup (Revenue=$29,300), not the box assorted chocolates (Revenu=$17,300). So the production should have gone to producing chocolate syrup.

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A process that is considered to be in control measures an ingredient in ounces. Below are the last ten samples (each of size n=5
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Question : A process that is considered to be in control measures an ingredient in ounces. Below are the last ten samples (each of size n=5) taken. The population standard deviation is 1.36. SAMPLE 1 2 3 4 5 6 7 8 9 10 5 6 9 10 9 10 9 12 8 9 8 9 9 8 12 11 9 9 6 10 6 8 5 7 10 8 10 9 4 12 4 7 3 8 8 6 12 10 4 11 5 4 2 9 8 6 8 6 5 7 Using information from the above table: Calculate the standard deviation of the sample means, σ×. Determine the control limits for the mean chart, using A2 and σ× if z=3. Determine the control limits for the range chart. Construct mean (using A2) and range control charts by using information from (ii) and (iii). Comment on your results.

Question : A process that is considered to be in control measures an ingredient in ounces. Below are the last ten samples (each of size n=5) taken. The population standard deviation is 1.36. SAMPLE 1 2 3 4 5 6 7 8 9 10 5 6 9 10 9 10 9 12 8 9 8 9 9 8 12 11 9 9 6 10 6 8 5 7 10 8 10 9 4 12 4 7 3 8 8 6 12 10 4 11 5 4 2 9 8 6 8 6 5 7 Using information from the above table: Calculate the standard deviation of the sample means, σ×. Determine the control limits for the mean chart, using A2 and σ× if z=3. Determine the control limits for the range chart. Construct mean (using A2) and range control charts by using information from (ii) and (iii). Comment on your results.

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Question

Asked Apr 22, 2020

360 views

Question :

A process that is considered to be in control measures an ingredient in ounces. Below are the last ten samples (each of size n=5) taken. The population standard deviation is 1.36.

SAMPLE

1

2

3

4

5

6

7

8

9

10

5

6

9

10

9

10

9

12

8

9

8

9

9

8

12

11

9

9

6

10

6

8

5

7

10

8

10

9

4

12

4

7

3

8

8

6

12

10

4

11

5

4

2

9

8

6

8

6

5

7

Using information from the above table:

Calculate the standard deviation of the sample means, σ×.

Determine the control limits for the mean chart, using A2 and σ× if z=3.

Determine the control limits for the range chart.

Construct mean (using A2) and range control charts by using information from (ii) and (iii).

Comment on your results.

check_circle

Expert Answer

Step 1

Note- We’ll answer the first three subparts of the question since the exact one wasn’t specified. Please submit a new question specifying the one you’d like answered.

Given data,

Samples

Observation

1

2

3

4

5

6

7

8

9

10

1

5

6

9

10

9

10

9

12

8

9

2

8

9

9

8

12

11

9

9

6

10

3

6

8

5

7

10

8

10

9

4

12

4

4

7

3

8

8

6

12

10

4

11

5

5

4

2

9

8

6

8

6

5

7

Step 2

The method of standard deviation is similar to the population standard deviation.

Operations Management homework question answer, step 2, image 1

The standard deviation of the sample mean can be calculated by the following formula.

Operations Management homework question answer, step 2, image 2

On substituting the given value in the formula.

Operations Management homework question answer, step 2, image 3

Hence, the standard deviation for the sample mean is 0.60

Step 3

Ans 2:

(x-bar) is calculated by calculating the average of given numbers in a column and Range is calculated by subtracting the largest value from the smallest value.

Samples

Observation

1

2

3

4

5

6

7

8

9

10

1

5

6

9

10

9

10

9

12

8

9

2

8

9

9

8

12

11

9

9

6

10

3

6

8

5

7

10

8

10

9

4

12

4

4

7

3

8

8

6

12

10

4

11

5

5

4

2

9

8

6

8

6

5

7

5.6

6.8

5.6

8.4

9.4

8.2

9.6

9.2

5.4

9.8

Range R

(8-4)

= 4

(9-4)

= 5

(9-2)

= 7

(10-7)

= 3

(12-8)

= 4

(11-6)

= 5

(12-8)

= 4

(12-6)

= 6

(8-4)

= 4

(12-7)

= 5

...

Explanation:

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Answer:

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Explanation:

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The price elasticity also becomes unitary

In point b:

U.S. economic theory states that the elasticity of fuel demand is 0.5 because prices would be less than 1 and so are non-elastic.

In point c:

The capital Metro agrees and add $2.00 to $2.21 also for bus fares. Consequently, with an average of 70,000 drivers a days to both a daily average 61,000 drivers, its passenger numbers who take the bus in Austin falls.

\text{Price elasticity} = \frac{\frac{61000-70000}{(61000+ \frac{70000}{2})}}{ \frac{2.21-2}{(2.21+\frac{2}{2})}}

                        = \frac{\frac{-9000}{(61000+ 35000)}}{ \frac{0.21}{(2.21+1)}} \\\\= \frac{\frac{-9000}{(96000)}}{ \frac{0.21}{(3.21)}} \\\\= \frac{\frac{-9}{(96)}}{ \frac{0.21}{(3.21)}} \\\\= \frac{-0.1374}{0.099} \\\\ = -1.38

The value being higher than 1 is elastic.

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