Answer:
4.87%
Explanation:
In this question , we are asked to calculate the appropriate after-tax cost of new debt for the firm to use in capital budgeting analysis.
PMT = 1000*7% = 70 (indicates the amount of interest payment)
Nper = 10 (indicates the period over which interest payments are made)
PV = 966 (indicates the present value)
FV = 1000 (indicates the future/face value)
Rate = ? (indicates the cost of debt)
After Tax Cost of Debt = Rate(Nper,PMT,PV,FV)*(1-Tax Rate) = Rate(10,70,-966,1000)*(1-.35) = 4.87%
To determine the increase in the amount of money in the economy brought about the $600 taken out of the piggy bank, we multiply $600 by the decimal equivalent of the percentage given. That is,
($600) x (0.02) = $12
Hence, your $600 will increase the amount of money in the economy by $12.
The overdraft fee is the fee that John was charged on his checking account.
<h3>What is an overdraft fee?</h3>
This is a fee that has to be paid due to the fact that a payment has been authorized.
The overdraft fee is usually paid to cover transactions if there are not enough funds in the account.
<h3>The checking account</h3>
This is a current account that lets deposit and easily withdraw for the sake of transactions.
Read more on the overdraft fee here: brainly.com/question/25532516
Answer:
I don't know. I think a lot of the variability in wages would be due to statistical noise.
The annual interest rate is 10 %.
Annual percent fee refers to the yearly interest generated with the aid of a sum it's charged to borrowers or paid to buyers. APR is expressed as a percentage that represents the real yearly price of price range over the time period of a mortgage or profits earned on investment If a man or woman borrows hundred rupees at one rupee interest, for instance, he needs to pay one rupee hobby in keeping with month. So in twelve months, he has to pay ten rupees.
Here,
let the annual interest rate is r
new amount = $ 200
for the compound interest formula
new amount = initial amount * (1 + r)^time
200 = 100 * (1 + r)^7
solving for r = 0.104 = 10.4 %
the annual interest rate is 10 %.
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