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seraphim [82]
3 years ago
12

Bramble Corp. has $3960000 of 9% convertible bonds outstanding. Each $1,000 bond is convertible into 30 shares of $30 par value

common stock. The bonds pay interest on January 31 and July 31. On July 31, 2021, the holders of $1250000 bonds exercised the conversion privilege. On that date the market price of the bonds was 106 and the market price of the common stock was $37. The total unamortized bond premium at the date of conversion was $289000. Bramble should record, as a result of this conversion, a
Business
1 answer:
natta225 [31]3 years ago
4 0

Answer: Credit of $217480 to Paid-in Capital in Excess of Par

Explanation:

The following information is given in the question as:

Debit: Bonds payable = $1,250,000

Debit: Premium on bonds payable = $92480

Credit: Common stock = $1,125,000

Credit: Paid in capital in excess of Par = $217480

The above were calculated as:

Common stock = ($1250,000/$1,000) × 30 × 30

= $1250 × 90

= $1,125,000

% Conversion will be:

= $1,250,000 / $3960000 = 0.32

Unamortized bond premium will then be:

= 0.32 × $289,000

= $92,480

Paid in capital in excess of par will be:

= $1,250,000 + $92,480- $1,125,000

= $217,480

Therefore, the answer will be to

"Credit of $217480 to Paid-in Capital in Excess of Par"

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3 years ago
According to rational expectations, stock prices are actually... a. the discounted value of all future cash flows associated wit
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Answer:

a. the discounted value of all future cash flows associated with the stock.

Explanation:

Stock prices can be seen as an estimated future value of the security. When investors buy shares they look at the performance of the business and buy shares based on this future analysis.

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7 0
4 years ago
A woman buys a house for a ​$320000. She pays ​$40000 down and takes out a mortgage at 5.7​% for 20 years on the balance. Find h
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PMT= 1957.850

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The total number of years are 20. For this case n represent the number of payments per year and since we have monthly payments then n =12.

In order to find the PMT we can use the following formula:

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On the last expression the APR needs to be on fraction and P represent the principal amount, for this case P = $280000. So if we replace we got:

PMT= \frac{280000(\frac{0.057}{12})}{[1-(1+\frac{0.057}{12})^{-12*20}]}

PMT= 1957.850

And we can verify this using the following excel function: "=PMT(0.057/12,12*20,-280000)"

3 0
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