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Norma-Jean [14]
3 years ago
7

Zach wants to take his family on a cruise in 4 years and he estimates the cost of the cruise will be $16,500. How much money sho

uld he deposit each month into an account that pays 3.99% monthly in order to have the needed money?
Business
1 answer:
Law Incorporation [45]3 years ago
6 0

Answer:

$118.83 per month that Zach must save.

Explanation:

This is a future value annuity as we know the cruise will cost $16500 in 4 years time as estimated by Zach for the cruise.

Fv is the future value for the annuity which is $16500

we also have i the interest rate which is 3.99% monthly

n is the number of periods in which the monthly amount is saved 4 x 12 =48

now we will substitute to the following formula and solve for C the monthly payments that Zach saves for the cruise:

Fv =C [((1+i)^n -1)/ i] now we substitute

$16500 = C[((1+3.99%)^48 -1)/3.99%)] then solve for C

$16500/[(1+3.99%)^48 -1)/3.99%] = C

C = $118.83 that Zach must save per month for 4 years to afford the cruise.

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Answer:

Political and Legal

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Such laws would either create new opportunities or threats for the businesses in existence.

In the Scenario above Hoffman-LaRoche and BASF AG must have violated regulations that protect consumer interests put in place by the government by wanting consumers to pay too high for such necessities as vitamins and huge fines have been imposed on them.

7 0
3 years ago
Assume Coronado Industries deposits $98000 with First National Bank in an account earning interest at 8% per annum, compounded s
kiruha [24]

Answer:

Future Value= $156,901.16

Explanation:

Giving the following information:

Assume Coronado Industries deposits $98000 with First National Bank in an account earning interest at 8% per annum, compounded semi-annually.

To calculate the future value of this investment, we need to use the following formula:

FV=PV*(1+i)^n

PV= 98,000

i= 0.08/2= 0.04

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Katie Kwasi’s utility function is U(x1, x2) = 2(ln x1) + x2. Given her current income and the current relative prices, she consu
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Answer:

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Explanation:

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b) The above function expresses mathematically Katie's utility to be a function of the units of x1 and x2 that she can consume, given her income constraint.  If her income doubles, Katie will consume double units of x1 and the same units of x2 as she was consuming before the change in income.

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