The answer is: B. sacrifice profits for less risk.
Interest rates influence the amount of money that the borrower had to give back to the bank and Higher interest rate would give higher profit for the bank.
When bank people give low interest rates for people with good credit, the number of revenue that bank would make from giving the loan would decrease. But people with good credit has high likelihood of returning the money they borrow, which mean that there is less risk for the bank.
I think option 2
because use have the extra 100 units and you need 600
Answer:
a) YTM = 9.8%
b) realized compound yield is 9.9%
Explanation:
a) PMT = 80
par value FV = 1000
coupon rate = 8%
curent price PV = 953.1
years to maturity n = 3
Yield to maturity (YTM) = 
= 
= 9.8%
b) r2 = 10% = 100%+10%=1.1
r3 = 12% = 100%+12%=1.12
Realized compound yield:First, find the future value (FV. of reinvested coupons and principal
FV = ($80 *1.10 *1.12) + ($80 * 1.12) + $1080 = $1268.16
let a be the rate that makes the future value $1268.16
953.1(1+y)³ =$1268.16
(1+y)³=1.33
1+y=1.099
y = 0.099 = 9.9%
Answer:
Instructions are listed below.
Explanation:
Giving the following information:
Budgeted Sales:
January $ 237,400
February 251,400
March 336,600
Nieto’s sales are 30% cash and 70% credit. Credit sales are collected 10% in the month of sale, 50% in the month following sale, and 36% in the second month following sale; 4% are uncollectible.
Cash collection March:
Cash sales= 336,600*0.3= 100,980
Credit Sales March= (336,600*0.7*0.1)= 23,562
From February= (251,400*0.7*0.5)= 87,990
From January= (237,400*0.7*0.36)= 59,824.8
Total= 272,356.8
Answer: 7.12%
Explanation:
Effective Annual Interest rate is the nominal interest rate adjusted for the number of compounding periods a financial product will experience in a period of time.
To calculate the Effective Annual Rate one can use the following formula,
Effective Rate of Interest = (1+r/m)^m - 1
where r is the rate and
M is the no of compounding periods per year which in this case would be 2 because the payments are semi annual
Plugging in figures would give us,
Effective Rate of Interest = (1+0.07/2)^2 - 1
=0.0712
= 7.12%
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