The question is incomplete. The complete question is :
A manufacturer believes that the cost function : 
approximates the dollar cost of producing x units of a product. The manu- facturer believes it cannot make a profit when the marginal cost goes beyond $210. What is the most units the manufacturer can produce and still make a profit? What is the total cost at this level of production?
Solution :
Given the cost function is :
Now, Marginal cost = 
So, if the marginal cost = $ 210, then the manufacturer also makes a profit and if it goes beyond $ 210 than the manufacturer cannot make a profit.
Therefore, we have to equate : 
So when x = 45, then C(x) = $ 8042.5
Therefore, the manufacturer 
to 45 units and 
This leads to a total cost of $ 8042.5
Answer:
$870
Explanation:
When a company makes sales on account, debit accounts receivable and credit sales. Based on assessment, some or all of the receivables may be uncollectible.
To account for this, debit bad debit expense and credit allowance for doubtful debt. Should the debt become uncollectible (i.e go bad), debit allowance for doubtful debt and credit accounts receivable.
Allowance for uncollectible accounts at 5%
= 5% * $302,000
= $1,510
Since the Allowance for Uncollectible Accounts was $640 (credit) before any adjustments, the bad debt expense for the year
= $1,510 - $640
= $870
Answer:
The balance sheet amount for trading securities will be 12,000
Explanation:
The trading securities are valued at fair value, their diference through dates will generate Other Comprehensive Income.
For the matter of valuation, the gain/loss is not relevant. We just need to multiply market value with the number of shares to get the total for each company, then we add them to get the total for trading securities.
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The balance sheet amount for trading securities will be 12,000
Answer:
cash 967,707 debit
premium on BP 67,707 credit
Bnds Payable 900,000 credit
interest expense 58062.42 debit
premium on BP 437.58 debit
cash 58500 credit
Explanation:
procceds 967,707
face value 900,000
premium on bonds payable 67,707
<em><u>first interest payment</u></em>
carrying value x market rate
967,707 x 0.06 = 58062.42
then cash outlay
face valeu x bond rate
900,000 x 0.065 = 58,500
the difference will be the amortization
