Answer:
Number of coupon payments = 13.5*2= 27
Coupon = 6%*1000/2= 30
Let rate be r
Present value of all future payments = $87
875 = 30*(1-1/(1+r)^27)/r + 1000/(1+r)^27
R= 3.74%
Nominal rate = 3.74%*2 = 7.49%
Answer:
$366,287.15
Explanation:
Annual salary = $32000
No. of years (n) = 30 years
Increment in salary = $600
Deposit rate = 10%
Interest rate (r) = 7% or 0.07
Growth rate (g) = Increment in salary \div annual salary
Growth rate = $600 \ $32000
Growth rate = 0.01875
First deposit = $32000 x 10% = $3200
Future worth = [First deposit \ (r - g)] x [(1 + r)n - (1 + g)n]
Future worth = [$3200 \ (0.07 - 0.01875)] x [(1 + 0.07)30 - (1 + 0.01875)30]
Future worth = [$3200 \ 0.05125] x [(1.07)30 - (1.01875)30]
Future worth = $62439.0243902 x [7.6122550423 - 1.7459373366]
Future worth = $62439.0243902 x 5.8663177057
Future worth = $366287.15
Hence, the future worth at retirement is $366,287.15
Answer:
$6,540
Explanation:
Given:
accounts receivable of $238,000
allowance for uncollectable accounts of $600 (credit)
Also, the allowance for uncollectible accounts should be 3% of accounts receivable.
Therefore the amount of the adjustment for uncollectible accounts would be
= 3% of $238,000 - $600= $(7140-600)= $6,540
1. A im not to sure for this one.... :/
2. A Signaling ; reputation