Answer:
See explanation for the answer.
Explanation:
1.
Balances of bonds payable, bond investment, interest income and interest expense are to be considered
Proceeds from for bonds (1400000*50%*0.95) 665000
Carrying value of bonds
Face value (1400000*50%) 700000
Unamortized premium (8/10*(1400000*50%*0.09)) 50400
Carrying value 750400
Gain on retirement of bonds 85400
2.
General journal Debit Credit
Bonds payable 700000
Premium on bonds payable 44100
Interest income 74375
Investment in bonds (665000+4375) 669375
Interest expense 63700
Gain on retirement 85400
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Given:
July 1 borrowed money from eight national bank on 8-month, 40,000, 5% note.
Interest and principal is all due on February 28
No journal entries were made.
Recognizing cash and notes payable.
Debit Credit
Cash 40,000
Notes Payable 40,000
Interest on Notes payable
Interest Expense 1,333
Interest Payable 1,333
Recognizing interest owed but not yet paid.
40,000 * 5% * 8/12 = 1,333
On February:
Notes Payable 40,000
Interest Payable 1,333
Cash 41,333
Answer:
I'm going to say the answer is B ! I could be wrong but this is what i think :)
Explanation:
Answer:
17.76%
Explanation:
The computation of the time-weighted return on your investment is given below
But before that we have to do the following calculations
Year 1 = ($46.50 - $42.50) + 2 ÷ ($42.50) × 100 = 14.12%
Year 2 = ($54.50 - $46.50) + 2 ÷ ($46.50) × 100 = 21.51%
Now the time weighted return is
(1 + t)^2 = (1 + 14.12%) × (1 + 21.51%)
= 1.1412 × 1.2151
= √1.3867 - 1
= 17.76%
