Answer:
Mandy Capital Debit: 100,000
Brittney Capital Credit: 100,000
Explanation:
The journal entry will be recorded as above. Mandy sold equity worth $100,000, so we will record the entry on transfer of equity by the equity value sold. Now, for this equity value both partners can decide the amount in which one will sell to other, which in this scenario is $85,000.
Answer and explanation:
a.
the table below shows the impact of dropping beta product
Loss of Contribution Margin if Beta is Dropped (75,000*64) -$4,800,000
Traceable Fixed Manufacturing Overhead (123,000*33) $4,059,000
Incremental Contribution Margin from Additional Alpha Sales (15,000*72)
$1,080,000
Increase in Net Operating Income if Beta is Dropped $339,000
Notes:
Contribution Margin Per Unit (Beta) = 150 (Selling Price) - 15 (Direct Material) - 28 (Direct Labor) - 20 (Variable Manufacturing Overhead) - 23 (Variable Selling Expenses) = $64 per unit
Contribution Margin Per Unit (Alpha) = 195 (Selling Price) - 40 (Direct Material) - 34 (Direct Labor) - 22 (Variable Manufacturing Overhead) - 27 (Variable Selling Expenses) = $72 per unit
check the attached files for additional details
where 9=b, 10=c, etc
Answer:
The correct answer is: "You would have $589 the end of year 10".
Explanation:
The logics of the statement remains in the amount of money remained after 10 years of savings with a 10% annual interest. This means that, after you deposit $100 now (nº 0), on the first current year you would have ended up with $110, although in the second year (nº 2) you would have made a deposit of $200, which means you would have made total earnings of $310, plus the annual interest of $31. After the second year, all subsequent ones wound count on with an annual interest of $31, which means that at end of year 10 you would have reached the amount of $589.
(ps: mark as brainliest, please?!)
$13.27 is the fund's number of shares outstanding
Solution:
Given,
The All-Star Basic Value Fund's portfolio is valued at $250 million
Liabilities of $23 million
Net asset value = 17,100,000
Now ,
To find , fund's number of shares outstanding :
NAV = ($250 million - $23 million)/17.1 million = $13.27
$13.27 is the fund's number of shares outstanding