Answer:
1) Colt Carriage Company
Income Statement
For the month ended April 202x
Revenues:
- Adults passengers $186,300
- Children $81,000
- Total revenues $267,300
Variable costs:
- City fees $26,730
- Souvenirs $7,425
- Brokerage fees $11,340
- Carriage drivers $52,650
- Total variable costs <u>$98,145</u>
Contribution margin $169,155
Period costs:
- Depreciation $2,900
- Horse leases $48,000
- Marketing expenses $7,350
- Payroll expenses $7,600
- Total period costs <u>$65,850</u>
Operating profit $103,305
2) If the total amount of passengers increase by 10%, then all variable costs will increase by 10% except brokerage fees which would increase only by 6%. Revenues should also increase by 10%. Period costs should not change.
Contribution margin should increase by 10.29% and operating profit would increase by 16.81%.
Explanation:
since the information is not complete, I looked it up:
Revenues
13,500 passengers:
8,100 x $23 = $186,300
5,400 x $15 = $81,000
total $267,300
variable costs:
fees paid to the city 10% of total revenue
souvenirs $0.55 per passenger
brokerage fees 60% of total tickets x $1.40
carriage drivers $3.90 per passenger
fixed costs:
depreciation $2,900
horse leases $48,000
marketing expenses $7,350
payroll expenses $7,600
Answer:
personalization.
Explanation:
Based on the information provided within the question it can be said that the one thing that your website does not offer is personalization. This refers to allowing your customers to choose the parts of the product that they want and the ones they do not in order to create and order a version of the product that fits their needs. Which, as a phone manufacturer you cannot do since phone models are fixed products that do not have swappable parts.
Answer:
the answer is 6
Explanation:
In this case we would need to have a combination of each plant with each customer. So the variable would be in this way (3C X 2P)
Customer1 Customer2 Customer3
Plant1 P1C1 P1C2 P1C3
Plant2 P2C1 P2C2 P2C3
Once you have this you can calculate the best combination to minimize the cost of shipping
Where is the video? I can't see it.