The right answer for the question that is being asked and shown above is that: "5.8 percent." Paul invested $10,000 in a security that will double in value in ten years. Approximately the annual rate of return is this investment making is <span>5.8 percent</span>
Answer:
Option C Incorrect; adjusting for price changes, his salary is less than his dad's salary
Explanation:
Adjustment to price changes = (Amount received n years ago divided by Price Index n years ago) * Price Index today
Adjustment To price changes = ($28,000 / 110.8) * 180.5 = $45613.7
The amount $28,000 is worth $45,613.7 in todays value which means that if we adjust for price changes, Dave is incorrect because his salary is worth less by an amount $613.7 from his father's salary.
Answer:
Option D is the correct answer,$ 88,338.48
Explanation:
The liability reported in the balance sheet can be computed by using the pv formula in excel which is stated thus:
=-pv(rate,nper,pmt,fv)
rate is the incremental borrowing rate of 11% per year
nper is the number of payments required to settle the obligation which is 10
pmt is the amount of yearly payment in order to fully settle the debt owed which is $15,000 per year
fv is the future worth of total payments which is not unknown,hence taken as zero
=-pv(11%,10,15000,0)=$ 88,338.48
The correct answer is $ 88,338.48
Answer:
PV of annuities =$3,021.53
Explanation:
<em>The present value of the annuity would be as follows;</em>
First annuity of $1000:
PV = A × (1- (1+r)^(-n)/r
PV = Present Value , r- rate of return, n-number of years
PV = 1000× (1- (1.06)^(-2)
PV= $1,833.39
The second annuity
PV = 1,500 x (1-1.06^(-2)× 1.06^(-2)= 1,188.140
PV = $1,188.140
PV of the annuities = $1,833.39 + $1,188.140 =$3,021.53
PV of annuities =$3,021.53
