Answer:
Dr Notes Payable 349,000
Dr Interest Payable 10,470
Cr Cash 359,470
Explanation:
Preparation of Vaughn's Carpet Service Journal entry
Since we were told that Vaughn's Carpet Service borrows the amount of $349,000 on 1st October from First National Bank based on a 4-month, $349,000, 9% note the transaction will be recorded as :
Dr Notes Payable 349,000
Dr Interest Payable 10,470
Cr Cash 359,470
$349,000 +($349,000 *.09* 4/12)
=$349,000+10,470
=$359,,470
Payable=outcome
receive=Income
One example is “engagement” consider to be “business activities”
The journal entry required to close the Drawing account is debit to Income Summary account and a credit to Drawing account.
Option a) is correct.
<h2>What is Income Summary account ?</h2>
An income summary is a temporary account that is used to net the closing entries from all the revenue and expense accounts at the conclusion of the accounting quarter. The final balance is regarded as a gain or loss. The company made a profit for that year if the net balance of the income summary is a credit balance, and a loss for that year if the net balance is a debit balance.
It lists all earnings and costs related to both operational and non-operating operations. It is also known as a revenue and expense summary as a result.
Learn more about Income summary Accounts here:
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Answer:
$1,138.92
Explanation:
Current bond price can be calculated present value (PV) of cash flows formula below:
Current price or PV of bond = C{[1 - (1 + i)^-n] ÷ i} + {M × (1 + i)^-n} ...... (1)
Where:
Face value = $1,000
r = coupon rate = 7.2% annually = (7.2% ÷ 2) semiannually = 3.6% semiannually
C = Amount of semiannual interest payment = Face value × r
C = $1,000 × 3.6% = $36
n = number of payment periods remaining = (12 - 1) × 2 = 22
i = YTM = 5.5% annually = (5.5% ÷ 2) semiannually = 2.75% semiannually = 0.0275 semiannually
M = value at maturity = face value = $1,000
Substituting the values into equation (1), we have:
PV of bond = 36{[1 - (1 + 0.0275)^-22] ÷ 0.0275} + {1,000 × (1 + 0.0275)^-22}
PV of bond = $1,138.92.
Therefore, the current bond price is $1,138.92.
