Answer:
true
Explanation:
sorry if that's not right but I'm going on memory
Answer:
a-1. The present value of Plan 1 = $93.08
a-2. The deal 2 which involves paying immediately adn taking the 10% discount is better.
Explanation:
a-1.
The interest rate of 5% is taken as the discount rate to convert future cash flows into the present value.
The First payment plan with installments has a present value of,
Present Value-Plan 1 = 25 + 25/1.05 + 25/1.05² + 25/1.05³ = $93.08
a-2.
The first plan will cost $93.08 in the present value.
The second plan will involve immediate payment and a discount of 10%vwhch makes the present value of plan 2 as $90 (100 - (100*0.1)).
Thus, the second deal or deal involving immediate payment and taking the discount is better.
Answer:
D. 2
Explanation:
The computation of the rate of lost demand is shown below;
Given that
p = 3
a = 4
M =2
Now
r = p ÷ a
=3 ÷ 4
= 0.75
Now determine the value from the erlang table having r = 0.75 and M = 2
= 0.123
Now,
The Rate of lost demand is
= demand rate × 0.123 × 60minutes
= (1 ÷ 4) × 0.123 × 60
= 1.845 or 2
= 2
Hence, the correct option is d.
He must pay back 20268.32 of amount after borrowing 16000 for 8 years at the interest rate of 3% for one year.
<h3>How to calculate loan amount ?</h3>
- The term "Loan Amount" refers to the sum of money we currently owe you for this mortgage. The loan amount may also include other fees, interest , defaulted payments, interest on defaulted payments, principal, and interest on unpaid principal.
- The amount of interest due each period expressed as a percentage of the amount lent, deposited, or borrowed is known as an interest rate. The total interest on a loaned or borrowed sum is determined by the principal amount.
Amount he borrowed = 16000
No. of years = 8 years
Rate of interest = 3%
Calculate full amount (A) :
Equation for A = P(1 + r/n)^(nt)
A = 16000(1 + .03)^8
A = 20268.32
He need to pay 20268.32 after 8 years.
To learn more about Loan amount refer :
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Answer:
Option (A) is correct.
Explanation:
Given that,
After-tax IRR on total investment in the property = 9.0%
Before-tax IRR on equity invested = 17%
Before-tax IRR on total investment in the property = 12%
t: Marginal tax rate = 0.40
Break Even Interest rate (neither favorable nor unfavorable):
= After tax IRR on total investment ÷ (1 - Tax rate )
= 9% ÷ (1 - 0.40)
= 9% ÷ 0.60
= 15%