Answer:
$570.91
Explanation:
For computing, the amount pay today for the annual membership we just need to apply the present value formula i.e to be shown in the attachment
Provided that
Future value = $0
Rate of interest = 11% ÷ 12 months = 0.916666%
NPER = 12 months
PMT = $50
The formula is shown below:
= PV(Rate;NPER;PMT;FV;type)
So, after applying the above formula, the amount paid today for the membership is $570.91
Answer:
Technical profession is a highly skill based profession in which a practical knowledge is required.Example:engineering in civil,mechanical,computer e.t.c.
Answer:
correct option is A. $145
Explanation:
given data
investment cost = $2900
interest rate = 5% per year
solution
formula for present value of perpetuity is
investment cost = fixed cash saving per year ÷ interest rate ..................1
put her value we get fixed cash saving per year that is
saving per year cost = $2900 × 5%
saving per year cost = $2900 × 0.05
saving per year cost = $145
so correct option is A. $145
Answer:
Chris paid $109.68 for his bond. Since he paid a premium for the bond, the YTM is lower than the coupon rate.
Explanation:
yield of Cheryl's bond is 6% since she purchased it at par and the bond's coupon is 6%
if Chris's bond yields 80% of Cheryl's, it will yield 6% x 0.8 = 4.8%
we can use the approximate yield to maturity formula to find the market price of Chris's bond:
2.4%(semiannual) = {3 + [(100 - MV)/20]} / [(100 + MV)/2]
0.024 x [(100 + MV)/2] = 3 + [(100 - MV)/20]
0.024 x (50 + 0.5MV) = 3 + 5 - 0.05MV
1.2 + 0.012MV = 8 - 0.05MV
0.062MV = 6.8
MV = 6.8 / 0.062 = 109.68
Answer:
The answer is 17.67 years.
Explanation:
Present value is $2,500
Future value of the money to be double of the present value. This means the future value will be $5,000($2,500 x 2)
Interest rate is 4%
Number of years or periods to reach this $5,000 is unknown. So we are looking for this.
To compute this number of periods, lets use Financial calculator.
I/Y = 4; PV= -2,500; FV= 5,000; CPT N= 17.67 years.
Therefore, the number of years to accumulate to $5,000 is 17.67 years
