Answer:
A.
$168,000
B.
$21,300
Explanation:
A.
As per accounting equation
Assets = Liabilities + Equity
Equity = Assets - Liabilities
Placing values in the equation
Equity = ( Current assets + Net Fixed Assets ) - ( Current Liabilities + Long term debt )
Equity = ( $49,700 + 248,300 ) - ( 28,400 + 101,600)
Equity = $168,000
B.
Net Working capital is the net of current assets and current liabilities of the company.
Use following formula of net working capital
Net working capital = Current assets - current liabilities
Net working capital = $49,700 - 28,400
Net working capital = $21,300
Answer:
Opportunity costs.
Explanation:
Investing in stocks depicts Barney's opportunity cost of money.
The opportunity cost is the money or funds held up by an individual instead of investing it in other businesses or ventures to yield interests.
Answer:
c. Seeing what you want to see
Explanation:
Answer:
$380,000
Explanation:
Particulars Product 1 (Amount)
Sales $1,400,000
(-) Direct materials ($200,000)
(-) Direct labor ($600,000)
<u>(-) Manufacturing overhead
</u>
Batch level ($400,000*20/80) ($100,000)
Product line level ($600,000*10/50) <u>($120,000)</u>
Gross margin <u>$380,000</u>
So, Dakota Company's gross margin for Product 1 using activity based costing is $380,000
Answer:
The answer is 16 years.
Explanation:
The formula for calculating the value of an investment that is compounded annually is given by:

Where:
is the number of years the investment is compounded,
is the annual interest rate,
is the principal investment.
We know the following:

And we want to clear the value <em>n</em> from the equation.
The problem can be resolved as follows.
<u>First step:</u> divide each member of the equation by
:


<u>Second step:</u> apply logarithms to both members of the equation:

<u>Third step:</u> apply the logarithmic property
in the second member of the equation:

Fourth step: divide both members of the equation by 


We can round up the number and conclude that it will take 16 years for $10,000 invested today in bonds that pay 6% interest compounded annually, to grow to $25,000.