A. $1,737.82 Explanation: Profit is calculated as revenue minus cost. As this is a quadratic equation, the maximum profit is determined as the vertex of the function: -b/2a = -665.75/(2*(-11.3)) = -665.75/-22.6 = 29.46. At this value, the profit formula reaches its peak yielding approximately 1737.81992.
The dividend payout ratio calculates to be 46.19%. The procedure involves applying the DuPont identity to obtain this figure. Initially, one utilizes the DuPont identity of RoE. The debt ratio is equivalently represented in another form where D/E denotes the Debt-Equity Ratio. By substituting the D/E ratio from the question into the debt ratio formula, one can derive the relationship between RoE and the earnings growth rate g via a formula, where p is the dividend payout ratio. Plugging in the necessary values yields p = 0.461988304 or 46.19%.
Response:
B
Hope this information is useful
During the quarter, employee wages exempt from FUTA or SUTA hinges on 15 weeks of service. Employee 1 received wages computed as 15 weeks × $900 totaling $13,500, with exemptions totaling $6,500 after deducting the $7,000 threshold. Employee 2 accrued wages of 15 weeks × $1,200 amounting to $18,000, thus $11,000 exempt. With total payments of $13,500 and $18,000 across both employees, computations yield a collective taxable wage of $14,000 by deducting exemptions from gross wages. Consequently, SUTA and FUTA taxes at the end of the first and second quarters result in SUTA at 0.057 multiplied by $14,000 equating to $798 and FUTA at 0.008 multiplied by $14,000 amounts to $112.
Natalie intends to achieve a 25% profit on a sale of $70,000. To calculate, she does the following:
(125 ÷ 100) × 70000 = $87500.
Natalie aims for $87500, however, the agent will take a 6% commission on the sale price, so she must include this amount, calculated as:
(106 ÷ 100) * 87500 = $92750.
For the total of $92750, there is an additional closing cost of $1200,
This gives us $92750 + $1200 = $93950.
When rounding $93950 to the nearest hundred, we arrive at $94000.
Therefore, to secure a 25% profit, Natalie should set the final sale price at $94000.