Answer:
$ 75131
Explanation:
Given:
Amount inherited = $ 300000
Present amount of annuity = $ 300000
Interest rate, i = 8% = 0.08
number of years, n = 5
Now,
the formula for the present amount of annuity is given as:
Present amount of annuity = ![P[\frac{1-(1+i)^{-n}}{i}]](https://tex.z-dn.net/?f=P%5B%5Cfrac%7B1-%281%2Bi%29%5E%7B-n%7D%7D%7Bi%7D%5D)
where,
P is the periodic payment
n is the number of years
now, on substituting the values, we get
$ 300000 = ![P[\frac{1-(1+0.08)^{-5}}{0.08}]](https://tex.z-dn.net/?f=P%5B%5Cfrac%7B1-%281%2B0.08%29%5E%7B-5%7D%7D%7B0.08%7D%5D)
or
$ 300000 = P × 3.993
or
P = $ 75131.48 ≈ $ 75131
hence, the amount he can withdraw is $ 75131
Feedback Control <span>is a mechanism for gathering information about performance deficiencies after they occur.</span>
Answer:
A. Take $1 million now.
Explanation:
A. If we take $1 million now the present value of the money is $1 million.
B. If we choose to take $1.2 million paid out over 3 years then present value will at 10% will be;
$300,000 + $300,000 / 1.2 + $300,000/ 1.44 + $300,000 / 1.728
$300,000 + $250,000 + $208,000+ $173,611 = $931,944
The present value of option B is less than present value of option A. We should select option A and take $1 million now.
Answer:
cash 595,900 debit
bonds payable 590,000 credit
premium on bonds 5,900 credit
Explanation:
We have to record the issuance of the bonds:
<em><u>cash proceeds:</u></em>
face value x quote:
590,000 x 101/100 = 595,900
face value <u> (590,000)</u>
<em>premium </em> 5,900
<em>There is a premium as we are receiving more than we are going to pay at maturity.</em>
We will debit the cash proceeds form the bond
and credit the bonds and premium
