Answer:
The appropriate amount of Bad Debt Expense is $3,345.20.
Explanation:
The appropriate amount of Bad Debt Expense can be calculated as follows:
Bad debt expense = (Percentage of accounts receivable not yet due it will not collect * Accounts receivable not yet due) + (Percentage of receivables up to 30 days past due it will not collect * Amount of receivables up to 30 days past due) + (Parentage of receivables of receivables greater than 30 days past due it will not collect * Amount of receivables greater than 30 days past due) - Allowance for Uncollectible Accounts (credit) ……………………… (1)
Substituting the relevant values into equation (1), we have:
Bad debt expense = (7% * $7,500) + (20% + $2,300) + (46% * $2,000) - $400 = $3,345.20
Therefore, the appropriate amount of Bad Debt Expense is $3,345.20.
Answer:
Municipal bond fund
Explanation:
He should be most concerned about this fund because these investments are in the investors IRA, the investment aadviser should be immediately concerned about the municipal bond fund investment.
We have seen that this is a tax deferred account, so a tax free investment is not going to be suitable.
Answer:
1. $636
2. $674.16
3. $566.04
4. $534
Explanation:
PV = FV ÷ (1 + r/n)^(t × n)........(1)
PV = present value
FV = Future value
r = rate per period
t = number of years
n = number of compounded period per year
FV = P(1 + r/n)^(t×n)...............(2)
FV = Future value
P = principal
r = rate per period
n = number compounded period per year
t = number of year
NO 1.
P= $600
t = 1
n = 1
r = 6% = 0.06
Using equation 2
FV = 600(1 + 0.06/1)^(1 × 1) = $636
NO 2
P = $600
n = 1
t = 2
r = 0.06
Using equation 2
FV = 600(1 + 0.06/1)^(2 × 1) = $674.16
NO 3.
FV = $600
r = 0.06
t = 1
n = 1
Using equation 1
PV = 600 ÷ (1 + 0.06/1)^(1 × 1) = $566.04
NO 4.
FV = $600
r = 0.06
n = 1
t = 2
Using equation 1
PV = 600 ÷ (1 + 0.06/1)^(2 × 1) = $534
Answer:
January 1, 2020
Bonds Payable 1600000 Dr
Loss on Redemption of bonds 36800 Cr
Discount on Bonds Payable 4800 Cr
Cash 1632000 Cr
Explanation:
The redemption of bonds before the maturity usually requires a payment for redemption which is a certain percentage of its face value. It is usually higher than the face value. The above bonds are redeemed at 102 which means at 102% of the face value of the bonds. Thus, the cash paid to redeem the bonds is,
Cash = 1600000 * 102% = 1632000
The bonds have a carrying value, which is the face value less discount or add premium, of,
Carrying value = 1600000 - 4800 = $1595200
If they are redeemed for an amount in excess of the carrying value, they are redeemed at a loss.
The loss on redemption is,
Loss = 1595200 - 1632000 = $36800
