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polet [3.4K]
3 years ago
5

A random sample of 12 lunch orders at noodles and company showed a mean bill of $12.99 with a standard deviation of $4.6. find t

he 98 percent confidence interval for the mean bill of all lunch orders. (round your answers to 4 decimal places.)
Business
1 answer:
kow [346]3 years ago
6 0
12.99 + 4.6 = 17.59 / 98
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A sandwich maker is needed in the deli restaurant. His job is to put together the sandwiches customers order. What type of resou
Rufina [12.5K]

Answer:

The answer is human resource.

Explanation:

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Why are we forced to make choices in day-to-day life?
OLga [1]

Answer:

Because of resources are limited and we must decide

Explanation:

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3 years ago
Aerotron Electronics has just bought a used delivery truck for $15,000. The small business paid $1,000 down and financed the res
dimaraw [331]

Answer:

Nominal interest rate =  12.23%

Explanation:

Given - Aerotron Electronics has just bought a used delivery truck for

            $15,000. The small business paid $1,000 down and financed the  

             rest, with the agreement to pay nothing for the entire first year and  

             then to pay $526.83 at the end of each month over years 2, 3, and

             4 (first payment is in 13th month).

To find - a. What nominal interest rate is Aerotron paying on the loan.

Proof -

As given ,

Price - $15,000

Down Payment - $1,000

⇒Loan Payment = $15,000 - $1,000

As given,

He will not pay for the entire first year. After that he will pay $526.83 for next 3 years.

Now,

Interest rate for 1 month = r %

So,

Loan after 1 year = 14,000( 1 + r)¹²

And

Annuity factor = \frac{1}{r} - \frac{1}{r}. \frac{1}{(1+r)^{t} }

and t = 3 years = 36 months

Now,

As we know,

Monthly loan payment = \frac{Loan amount}{Annuity factor}

⇒$526.83 = 14,000( 1 + r)¹² / \frac{1}{r} - \frac{1}{r}. \frac{1}{(1+r)^{t} }

By solving we get

r = 1.019%

Now,

Nominal interest rate = 1.019%×12 = 12.23%

7 0
3 years ago
Principal Rate Time Interest Amount $ 720.00 6.00% 5 years a. $216.00 b. $936.00 720.00 6.00 5 months a. $18.00 b. $738.00 720.0
Komok [63]

Answer:

1- $216

2- $18

3- $0.59

4- $54

5- $10.77

Explanation:

1- If the investment lasts 5 years, with an interest of 6% and a principal of $ 720,00, the interest generated at the end of said investment arises from the following calculation:

(720 x 0.06) x 5 = X

43,20 x 5 = X

216 = X

Therefore, after 5 years of investment, they will have earned $ 216 in interest.

2- If the investment lasts 5 months, with an interest of 6% and a principal of $ 720, the interest generated at the end of said investment arises from the following calculation:

(720 x 0.06) / 12) x 5 = X

43.20 / 12 x 5 = X

3.6 x 5 = X

18 = X

Therefore, after 5 months of investment, they will have earned $ 18 in interest.

3- If the investment lasts 5 days, with an interest of 6% and a principal of $ 720, the interest generated at the end of said investment arises from the following calculation:

(720 x 0.06) / 365) x 5 = X

43.20 / 365 x 5 = X

0.118 x 5 = X

0.59 = X

Therefore, after 5 days of investment, $ 0.59 in interest will have been earned.

4- If the investment lasts 15 months, with an interest of 6% and a principal of $ 720, the interest generated at the end of said investment arises from the following calculation:

(720 x 0.06) / 12) x 15 = X

43.20 / 12 x 15 = X

3.6 x 15 = X

54 = X

Therefore, after 15 months of investment, they will have earned $ 54 in interest.

5- If the investment lasts 91 days, with an interest of 6% and a principal of $ 720, the interest generated at the end of said investment arises from the following calculation:

(720 x 0.06) / 365) x 91 = X

43.20 / 365 x 91 = X

0.118 x 91 = X

10.77 = X

Therefore, after 91 days of investment, you will have earned $ 10.77 in interest.

8 0
3 years ago
When Maria temporarily left the company to obtain her master's degree with the intention of returning as a lead trainer, she was
inna [77]

Answer:

B) Sabbatical,it is a period of leave granted for higher education or travel

Explanation:

Give thanks and rate

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2 years ago
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