Answer:
The answer is option (A) Dr 4,800
Explanation:
Solution
From the given question, the prepaid insurance normally is having a debit balance.
When it is brought forward to next year, this GH₵ 2,400 has to be cancelled once by debiting to suspense account.
Also. it want 2400 to credit the balance in prepaid insurance ledger, it need or require to be credited and debited to suspense account with 2400 balance.
Now, this combined debit to suspense account will result to 4800 (2400 +2400).
Answer:
Teller's break-even point in sales dollars for 2012 is $400,000
Explanation:
The formula to compute the break even point in dollars is shown below:
Break even point (in dollars) = (Fixed expenses) ÷ (contribution ratio)
where,
Fixed expense is $120,000
And, the contribution ratio equals to
= (Contribution per unit) ÷ (sales per unit) × 100
where,
Contribution is = Selling price - variable cost per unit
= $300 - $210
= $90 per unit
Now put the values to the above formula
So, the ratio would be
= ($90 per unit) ÷ ($300 per unit) × 100
= 30%
Now put the values to the above formula
So, the value would be
= $120,000 ÷ 30%
= $400,000
Answer:
cash 595,900 debit
bonds payable 590,000 credit
premium on bonds 5,900 credit
Explanation:
We have to record the issuance of the bonds:
<em><u>cash proceeds:</u></em>
face value x quote:
590,000 x 101/100 = 595,900
face value <u> (590,000)</u>
<em>premium </em> 5,900
<em>There is a premium as we are receiving more than we are going to pay at maturity.</em>
We will debit the cash proceeds form the bond
and credit the bonds and premium
Answer:
Price to pay now for the stock = $96.278
Explanation:
<em>The price of the stock would be the present value(PV) of the future cash flow expected from it discounted at the required rate of 13%</em>
<em>Hence we would add the present value of he dividend and the resent of he price at the end of the period</em>
PV = CF × (1+r)^(-n)
<em>CF- Cash Flow</em>
<em>R- rate of return- 13%</em>
<em>n- number of years</em>
PV of dividend = 2.60 × (1.13)^(-1) = 2.30
PV of stock price after a year = 120× (1.13)^(-1) = 93.97
Price to pay now for the stock = 2.30 + 93.97 = $96.278
Price to pay now for the stock = $96.278