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
<u>Return on Investment</u> is the compensation companies receive for purchasing capital assets.
Capital assets are significant pieces of property like houses, automobiles, rental properties, stocks, bonds, and even antiques or works of art. A capital asset for businesses is an asset with a useful life of more than a year that is not intended for sale during normal company operations.
Your investments in the business are the time and money you devote to strengthening your company. The profit you receive from your investments is the return. The ratio of net profit to the entire cost of the investment is how ROI is often defined.
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Explanation:
The journal entries are as follows
On December 31
Bad debt expense Dr $4,115 ($823,000 × 0.50%)
To Allowance for doubtful debts $4,115
(Being the bad debt expense is recorded)
On Feb 01
Allowance for doubtful debts Dr $412
To Account receivable $412
(Being the uncollectible amount is recorded)
On June 5
Account receivable $412
To Allowance for doubtful debts Dr $412
(Being the uncollectible amount is recorded)
On June 5
Cash Dr $412
To Account receivable $412
(Being the cash received is recorded)
Answer:
25%
Explanation:
Calculation for the proportion of Machining activity used by Product 5
Using this formula
Machining activity = Product 5 Machine hours /Total machine hours
Let plug in the formula
Machining activity = 1,100/4,400
Machining activity = 0.25×100
Machining activity = 25%
Therefore the proportion of Machining activity used by Product 5 is 25%
In this problem we are given the mean of $1100, SD of $150 and x equal to $900. In this case, we need to use the z-score table to answer the problem:
z = (x-mean)/sd
z = (900-1100)/150
z = -1.33
from z-table, the probability at the left of z= -1.33 is equal to 9.18%