Answer:
The total of adjusted trial balance debit and credit side is $159 after posting the given transactions. The sheet is attached with the full working showing both of the trial balances - un-adjusted and adjusted one.
Explanation:
Following journal entries were posted in the trial balance to adjust it.
<u>Transaction a:</u>
Debit: depreciation expense $3
Credit: accumulated depreciation $3
<u>Transaction b:
</u>
Debit: salaries expense $6
Credit: accrued salaries $6
<u>Transaction c:</u>
Debit: Unearned revenue $12
Credit: Revenue $12
When unearned revenue is earned, it is removed from unearned revenue by debiting it and then it is credited to the revenue for the period.
<u>Transaction d:</u>
Debit: supplies expense $9
Credit: supplies $9
<u>Transaction e:</u>
Debit: insurance expense $15
Credit: Insurance prepaid $15
When the insurance is expired, it is deducted from the prepaid insurance by crediting it from prepaid insurance account and it is debited to insurance expense account.
It would take 95 days for Kaleb to get his desired APR.
Since Kaleb wants to get a payday loan in the amount of $ 375, and he is hoping to find one that has an APR of 40%, if Kaleb finds a business that charges a fee of $ 37 for the loan, to determine what the term of the loan need to be in order for Kaleb to get his desired APR, the following calculation must be performed:
- APR = 37/375 x 365
- APR = 0.098 x 365
- APR = 36
- 100 = 365
- 36 = X
- 36 x 365/100 = X
- 13140/100 = X
- 131.4 = X
- 131.4 - 37 = 94.4
Therefore, it would take 95 days for Kaleb to get his desired APR.
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Answer:
1 month
Explanation:
The last coupon paid by this bond was made on August 1, 2018, and the transaction is made on September 1, 2018, therefore, only 1 month has passed since the last coupon was paid. Therefore, accrued interests will be charged for only 1 month.
When bonds are sold including accrued interests, they are said to be sold at their dirty price.
Answer:
Therefore after 16.26 unit of time, both accounts have same balance.
The both account have $8,834.43.
Explanation:
Formula for continuous compounding :

P(t)= value after t time
= Initial principal
r= rate of interest annually
t=length of time.
Given that, someone invested $5,000 at an interest 3.5% and another one invested $5,250 at an interest 3.2% .
Let after t year the both accounts have same balance.
For the first case,
P= $5,000, r=3.5%=0.035

For the second case,
P= $5,250, r=3.5%=0.032

According to the problem,




Taking ln both sides



Therefore after 16.26 unit of time, both accounts have same balance.
The account balance on that time is

=$8,834.43
The both account have $8,834.43.
Answer:
$3,753.59
Explanation:
Value of debt at end of 5 years = $21,000 * (1 + 6%)^5
Value of debt at end of 5 years = $21,000 * 1.3382255776
Value of debt at end of 5 years = $28102.7371296
Value of debt at end of 5 years = $28,102.74
Let x be the annual payments:
x*[1 - (1 + 9%)^-13] / 9% = $28,102.74
x * [1-0.32617864688] / 0.09 = $28,102.74
x * 7.486904 = $28,102.74
x = $28,102.74 / 7.486904
x = 3753.58626
x = $3,753.59