Answer and Explanation:
The computation of the incremental net income is shown below:
<u>Particulars Sell Process Further Incremental Net income
</u>
Sales $20,000.00 $50,000.00 $30,000.00
(10,000 units × $2) (10,000 × $5)
Less:
Additional
Processing cost $18,000.00 $18,000.00
Total $20,000.00 $32,000.00 $12,000.00
Answer:
market net operating profit per square foot = $8.80
Explanation:
total investment = $145 per square foot
the investor requires a 6% rate of return = $145 x 6% = $8.70 per square foot
total revenue per square foot = $11
proportional market vacancy and credit loss = $11 x 5% = ($0.55)
<u>other expenses = $11 x 15% = ($1.65) </u>
market net operating profit per square foot = $8.80
The project should be carried out since the net operating profit is larger than the investor's required rate of return.
Answer:
The CO.VID-19 pandemic produced a wide variety of types of effects worldwide, especially from spring 2020. Many people got sick and died from CO.VID-19. The fear that they themselves or people for whom they feel responsible would share this fate seized the population, scientists and politicians worldwide. There was a need for action from the development of the number of newly infected and deceased, from the economic crisis 2020/21, from a problematic development of social structures, from psychological stress on the Individuals and from further effects. In addition to concerns about people's lives and health and the resilience of the economy, there was also concern that the population could be deprived of basic rights for longer than justified by the pandemic.
Answer:
Salary systems – also referred to as compensation plans or pay structure – are a collection of steps, policies and practices employers use to pay employees for their work. Salary systems consist of more than producing a weekly, biweekly or bimonthly paycheck.
Explanation:
Answer:
The present value of the annuity is $73,091.50
Explanation:
Use the following formula to calculate the present value of the annuity
Present value of annuity = ( Annuity Payment x Annuity factor for first 6 years ) + [ ( Annuity Payment x Annuity factor for after 6 years ) x Present value factor for 6 years ]
Where
Annuity Payment = $1,000
Annuity factor for first 6 years = 1 - ( 1 + 16%/12 )^-(6x12) / 16%/12 = 46.10028344
Annuity factor for after 6 years = 1 - ( 1 + 13%/12 )^-((17-6)x12) / 13%/12 = 70.0471029820
Present value factor for 6 years = ( 1 + 16%/12)^-(6x12) = 0.385329554163
Placing values in the formula
Present value of annuity = ( $1,000 x 46.10028344 ) + [ ( $1,000 x 70.0471029820 ) x 0.385329554163 ]
Present value of annuity = $46,100.28 + $26,991.22
Present value of annuity = $73,091.50
