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alex41 [277]
3 years ago
8

Jamir's new job is 25 miles away from his home. What is the most important thing he needs to consider before agrees to a lease?

Will he enjoy riding in his new car? Will he drive more than 15,000 miles per year? Will he be able to afford his $432 payment? Will he be able to come up with the $2,500 down payment?
Business
2 answers:
maks197457 [2]3 years ago
7 0

The most important thing he needs to consider before agrees to a lease is “Will he drive more than 15,000 miles per year?”

This consideration will help Jamir figure the expenses of his travel to the workplace, if the expenses and time it takes to cover the distance is more than he can afford he has another option of renting or leasing a place near his workplace which can be more convenient.  


dimaraw [331]3 years ago
4 0

Answer:  Will he drive more than 15,000 miles per year?

Explanation: :)

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Answer:

1. The Cpk of machine 1 would be 0.952

2. The Cpk of machine 2 would be 1.111

3.  I would buy machine 2, because the Cpk value is more than 1.

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Explanation:

1. In order to calculate the Cpk of machine 1 we would have to use to following formula:

Process capability index: Cpk= Min [(mean-L spec)/3sd; (U spec-mean)/3sd]

According to given data:

In machine 1, mean= 48mm

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Therefore, Cpk of machine 1= [0.952;0.952]= 0.952

1. In order to calculate the Cpk of machine 2 we would have to use to following formula:

Process capability index: Cpk= Min [(mean-L spec)/3sd; (U spec-mean)/3sd]

According to given data:

In machine 2, mean= 47

L spec= 46

U spec= 50

Standard deviation sd= 0.3

Therefore, Cpk of machine 2= [1.111;3.333]= 1.111

3. If my goal is to be capable, I would buy machine 2, because the Cpk value is more than 1.

4. If you combine the best of both machines to calculate the cpk we to make the following calculation:

Combination specification, mean= 48 and L spec= 46 and U spec= 50, Standard deviation sd= 0.3

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Answer:

Note: <em>The complete question is attached as picture below</em>

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Annual coupon = 1000 * 5% = $50

950 = 50 / (1 + S1) + (50 + 1000) / (1 + S2)^2

950 = 50 / 1.1111 + 1,050 / (1 + S2)^2

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