Answer:
annual withdrawals is $1,393.87
Explanation:
given data
Amount Deposited = $5,000
Annual Interest Rate = 7.2%
First withdrawal = 2020
last withdrawal = 2025
solution
we consider equal sized annual withdrawals = x
so we can say that Amount Deposited amount will be as
$5,000 =
..........1
we take common here
so
$5,000 =
solve it we get
x = $1,393.87
so that annual withdrawals is $1,393.87
Answer:
Value of the bond = $862.013
Explanation:
The value of the bond is the present value of the future cash receipts expected from the bond. The value is equal to present values of interest payment and the redemption value (RV).
Value of Bond = PV of interest + PV of RV
The value of the bond can be worked out as follows:
Step 1
<em>Calculate the PV of Interest payment
</em>
Present value of the interest payment
PV = Interest payment × (1- (1+r)^(-n))/r
Interest payment = $40
PV = 40 × (1 - (1.05)^(-12×2)/0.05)
= 40 × 13.7986
= 551.945
Step 2
<em>PV of redemption Value
</em>
PV of RV = RV × (1+r)^(-n)
= 1000 × (1.05)^(-12×2)
= 310.067
Step 3
<em>Calculate Value of the bond </em>
= 551.94567 + 310.067
=862.01
Value of the bond = $862.013
Answer: <em><u>Cash to be distributed to Harding = $ 17000, Jones = $ 3000
</u></em>
Explanation:
It has been indicated that the ($9,000) deficit will be covered with a forthcoming contribution
∴ The Remaining Capital Balance is = (24000 + 24000) = $48000
∵Total cash Available = $20000
Loss = 48000 - 20000
= $ 28000
Loss will be shared between Harding & Jones in ratio = 16:48
∴ Harding Capital balance =
= $ 17000
∴ Jones Capital balance =
= $ 3000
Cash will be Distributed in their capital balance ratio
Therefore,
<u><em>Cash to be distributed to Harding = $ 17000, Jones = $ 3000
</em></u>
Answer:
A) True
Explanation:
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