Answer:
$277,000
Explanation:
Break even is the point where neither profit nor a loss is made by the company.
<u>Determination of Break-even Sales</u>
Sales - Variable Expenses - Fixed Expenses = 0
Therefore, Solving Algebraically
Sales = Variable Expenses + Fixed Expenses
          = 222,000 + 55,000
          = 277,000
Therefore Break-even sales for the month for the company is closest to $277,000
 
        
             
        
        
        
Failure<span>________ transparency ensures that the system will continue to operate in the event of a node failure.</span>
        
             
        
        
        
Answer:
The requirement of question is prepare journal entries for each of above transaction; It is assumed that par value of each share is $1
Explanation:
Feb 1.
Common Stocks  230*1                           Dr.$230
Paid in capital in excess of par 230*(22-1)  Dr.$4,830
Cash 230*22                      Cr.$5,060
b. Jul 15
Cash 130*23    Dr.$ 2,990
Common Stocks 130*1     Cr.$130
Paid in capital  in excess of par 130*(23-1) Cr.$2,860
c.Oct 1
Cash 100*21             Dr.$2,100
Common Stocks 100*1            Cr.$100
Paid in Capital in excess of par 100*(21-1) Cr.$2,000
 
        
             
        
        
        
Answer: Option (c) is correct.
Explanation:
Given that,
Beginning work in process = 20,000 units and 70% completed
So, Units transferred = 20,000 × 30%
                                    = 6,000
Direct transferred = 80,000 units
Ending work in process = 10,000 × 40%
                                         = 4,000
Therefore,
Units were transferred out of the process in June:
= Beginning WIP transferred + Direct transferred  + Ending work in process
= 6,000 + 80,000 + 4,000
= 90,000 units
 
        
             
        
        
        
Answer: 8.45%
Explanation:
From the question, we are informed that Holmes Company's currently has an outstanding bonds and has a 8% coupon and a 13% yield to maturity. 
We are further told that Holmes believes it could issue new bonds at par that would provide a similar yield to maturity and that its marginal tax rate is 35%.
Holmes's after-tax cost of debt will therefore be calculated as:
= Yield to maturity × (1 - Marginal tax rate)
= 13% × (1 - 35%)
= 13% × (65%)
= 0.13 × 0.65
= 0.0845
= 8.45%