Answer:
$169.07
Explanation:
Data provided in the question:
Loan amount = $29,000
Time = 10 years
Interest rate = 7% compounded monthly
Therefore,
Interest rate per period, r = 7% ÷ 12 = 0.583% = 0.00583
number of periods, n = 10 × 12 = 120 months
Now,
Loan amount = Monthly payments × [ { 1 - (1 + r )⁻ⁿ } ÷ r]
on substituting the respective values, we get
$29,000 = Monthly payments × [ { 1 - (1 + 0.00583 )⁻¹²⁰ } ÷ 0.00583]
or
$29,000 = Monthly payments × 171.53
or
Monthly payments = $169.07
Answer:
False.
Explanation:
(1) Units produced = 24 units of output
At the 24th unit of output,
Marginal revenue = $5
Marginal cost = $4
MR ≠ MC
At the 25th unit of output,
Marginal revenue = $4.50
Marginal cost = $4.50
MR = MC
At the 26th unit of output,
Marginal revenue = $4
Marginal cost = $5
MR ≠ MC
A firm maximizes its profit at a point where the marginal revenue is equal to the marginal cost i.e. MR = MC.
It is clear from the above scenario that this firm doesn't stop at 24 units of output because at this point of production profit maximizing condition is not fulfilled which means MR ≠ MC.
This firm should stopped at 25 units of output where marginal revenue is equal to the marginal cost from the 25th unit of output.
Answer:
The answer follows below;
Explanation:
Sales=$1,000,000
Allowance for Doubtful Accounts=$1,000,000*1%=$10,000
Bad Debt Expense Dr.$10,000
Allowance for Bad Debts Accounts= Cr.$10,000
In sales % method, we record only % of sales as uncollectible.
Answer:
24 million shares ; $16 million
Explanation:
The computation of the weightage number of treasury shares are shown below:
Number of shares Price Total
2 $22 $44 million
1 $28 $28 million
Total 3 $72 million
So, the weighted average number of shares would be
= $72 ÷ 3 = 24 million shares
Now the journal entry would be
Cash A/c Dr $64 million (2 million treasury shares × $32)
To Paid in capital - share repurchase A/c $16 million
To Treasury stock $48 million (24 million treasury shares × $2)
(Being the treasury shares are sold)
