A I believe is the correct answer
Answer:
So she must achieve about 11.61 %
Explanation:
Amount invest by Kathy = $50000
She wanted to buy a home for $150000
Time of investment = 10 years
We have to find the return which she received
Let she receives x return
So according to question 
So she must achieve about 11.61 %
Answer:
$1,000 loss
Explanation:
The numbers are missing here, so I looked for a similar question:
A copy machine cost $5,000 when new and has accumulated depreciation of $4,000.
The carrying value of the copy machine = purchase cost - accumulated depreciation = $5,000 - $4,000 = $1,000
if the copy machine is discarded and doesn't get any money for it, this will result in a loss equal to the carrying value = $1,000
Answer:
The price elasticity of demand for icecream is -0.75, that means that is inelastic.
Explanation:
Price elasticity of demand measures the porcentage of the change in the demand when there is a change in the price. If the change in porcentage of the demand is less than the pocentage of change in the price we talk about inelastic demand. An increase in the price of inelastic goods will result in bigger revenues, as the porcentage in the drop of sales is less than the porcentage of increase in the price.
The formula is: % in change demand/% in change of price
-3%/4= -0.75
The minus symbol indicates that when the price rises the demand decrease.
Answer:
Mr Crane's total return on the bond investment was 5.35%
Explanation:
The return on a bond is also known as it yield to maturity (YTM). In order to find a bonds YTM we need to know its present value, future value, coupon payments and number of years. In this case the bond's present value is 1,055 because it was bought at this price, it's future value is 980 because it was sold for 980, its number of years was 5 as it was held for 5 years and its coupon payment was (0.07*1000)=70. Now in order to compute return or ytm we need to put all these values in a financial calculator and compute I
PV= -1055
FV= 980
PMT= 70
N=5
Compute I=5.35
The return on the bond investment was 5.35%
