Answer: $3865.8
Explanation:
The formula to find the simple interest is given by :-
, where P is the initial amount deposited , r is the rate of interest in decimal and t is the time period in years.
Given : P= $1700 ; r= 9.8%=0.098 ; t=13 years
Then , the simple interest earned in 13 years will be :-

Now, the combined amount = P+I =$1700+$2165.8= $3865.8
Hence, the credit union would owe Heather $3865.8 in 13 years.
I would say Technician B because if you replace the fasteners with lower grade ones, they can breaks easily.
Answer:
The correct answer is option II.
Explanation:
When a tax is imposed on a commodity, the tax burden is shared between the buyers and the sellers. The share of tax burden depends upon the elasticity of demand and elasticity of supply.
In the case of cigarettes, most of the tax burden is borne by the buyers. This is because the demand for cigarettes is relatively inelastic. Cigarettes are addictive so even if its price increases due to the imposition of the tax, the buyers will still purchase the same amount as they are addicted to it.
Maria has built $80,000 of equity since she first purchased the house.
<u>Explanation:</u>
Maria currently owes: $195,000
Fair market value of home: $275,000
Maria’s Home equity = Current home worth – What Maria currently owes
Maria’s Home equity = $275,000 - $195,000
Maria’s Home equity = $80,000
Complete question Text:
Environmental recovery company RexChem Partners plans to finance a site reclamation project that will require a 4-year cleanup period. The company will borrow $1.8 million now to finance the project. How much will the company have to receive in annual payments for 4 years, provided it will also receive a final lump sum payment after 4 years in the amount of $800,000? The MARR is 10% per year on its investment
Answer:
<em>We are going to receive annual payment of $395,471</em>
Explanation:
We solve for the present value of the lump-sum today:
PRESENT VALUE OF LUMP SUM
Maturity 800,000.00
time 4.00
rate 0.1
PV 546,410.76
Now, we deduct this fromthe 1,800,000 loan:
1,800,000 - 546,410.76 = 1,253,589.24
this value will be the amount the yearly installment will ghave to pay.
<u><em>Installment of a present annuity </em></u>
PV 1,253,589.24 €
time 4
rate 0.1
C $ 395,470.805