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Alex777 [14]
3 years ago
8

On January 1, a company issued and sold a $400,000, 7%, 10-year bond payable, and received proceeds of $396,000. Interest is pay

able each June 30 and December 31. The company uses the straight-line method to amortize the discount. The journal entry to record the first interest payment is: Multiple Choice Debit Bond Interest Expense $28,000; credit Cash $28,000. Debit Bond Interest Expense $14,000; credit Cash $14,000. Debit Bond Interest Expense $13,800; debit Discount on Bonds Payable $200; credit Cash $14,000. Debit Bond Interest Expense $14,000; debit Discount on Bonds Payable $200; credit Cash $14,200. Debit Bond Interest Expense $14,200; credit Cash $14,000; credit Discount on Bonds Payable $200.
Business
1 answer:
marishachu [46]3 years ago
6 0

Answer:

Bond Interest Expense $14,200; credit Cash $14,000; credit Discount on Bonds Payable $200.

Explanation:

The journal entry is shown below:

Bond interest expense $14,200

         To Discount on bond payable $14,000

         To Cash $200

(Being the first interest payment is made for cash is recorded)

The computation is shown below:

= $400,000 × 7% × 6 months ÷ 12 months

= $14,000

The discount on bond payable is

= $400,000 - $396,000

= $4,000

This $4,000 would be charged for 10 years So for one year it is 200 in case of semi annual basis

As we debited the interest expense as it increased the expenses and at the same time it also decrease the cash balance so it would be credited along with it the discount on bond payable is credited

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Carby Hardware has an outstanding issue of perpetual preferred stock with an annual dividend of $7.50 per share. If the required
Ad libitum [116K]

Answer:

The answer is $115.38

Explanation:

Solution

Given that

The annual dividend on preferred stock = $7.50

Required return on preferred stock+= 6.5%

The next step is to find at what price should the preferred stock sell which is given as follows:

The rice of preferred stock = 7.50/6.5%

= $115.38

$115.38 is the price at which the stock preferred was sold.

4 0
3 years ago
Amram Inc. can issue a 20-year bond with a 6% annual coupon at par. This bond is not convertible, not callable, and has no sinki
Reil [10]

Answer:

B) The coupon rate could be less than, equal to, or greater than 6%, depending on the specific terms set, but in the real world the convertible feature would probably cause the coupon rate to be less than 6%.

Explanation:

Amram Inc. is issuing two bonds, one is not convertible and the other one is convertible and callable. Regardless of the coupon rate that they plan to set, convertible and callable bonds will usually (almost always) have a coupon rate that is lower than non-convertible or non-callable bonds.

Convertible bonds are bonds that can be converted or exchanged to common stock. Since convertible bonds offer more investment options, their risk is lower than non-convertible bonds.

Callable bonds is a bond that can be redeemed before the maturity date.

7 0
3 years ago
A shop that makes candles offers a blueberry scented candle which has daily demand of 10 boxes. Blueberry candles can be produce
Lostsunrise [7]

Answer:

E. 115 boxes.

Explanation:

d: 10 boxes/day

p: 36 boxes/day

n: 365 days

s: $60

H: $24 box/year

D: d*n

D= 10*365= 3650 boxes/year

EPQ = \sqrt{2DS/H} *\sqrt{p/p-d}

EPQ=\sqrt{2*365*60/24} *\sqrt{36/36-10}  

EPQ= 158.96 = 159 units

I=Q/P * (p-d)

I=159/36 * (36-10)

I=114.83

115 boxes aproximately

7 0
3 years ago
Which of the following is NOT an example of using the right words?
amm1812

Answer:

i think d it might not be right

Explanation:

8 0
3 years ago
Read 2 more answers
Suppose payments will be made for 7 1/4 years at the end of each month from an ordinary annuity earning interest at the rate of
GaryK [48]

Answer:

The size of the payment = $628.63

Explanation:

<em>An annuity is a series of equal payment or receipt occurring for certain number of period. </em>

The payment in question is an example of an annuity . We can work back the size of the payment using the present value of the ordinary annuity formula stated below

The Present Value of annuity = A × (1- (1+r)^(-n))/r

A- periodic cash flow,= ? r- monthly  rate of interest - 4.25%/12= 0.354%  

n- number of period- (71/4×12)= 87.

Let y represent the size of the payment, so we have

47,000 = y × ( 1-1.00354^(-87))/0.00354

47,000 = y× 74.76

y =47,000/74.7656= 628.63

The size of the payment = $628.63

3 0
3 years ago
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