The personal property items that have the HIGHEST specific limitation on coverage are jewelry, watches, and precious stones or metals because they are saved in a location, especially in banks
<h3 /><h3>The properties having HIGHEST specific limitation on coverage.</h3>
A limit is the highest amount your insurer will pay for a claim that your insurance policy covers.
Some of these specific limits apply to a building or personal property at a single location.
From the listed option, the personal property items that have the HIGHEST specific limitation on coverage are jewelry, watches, and precious stones or metals because they are saved in a location, especially in banks
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Answer:
$950 in order to maximize the revenue.
Explanation:
The computation of monthly rent in order to maximize revenue is shown below:-
R (x) = Rent price per unit × Number of units rented
= ($900 + $10 x) × (100 - x)
= $90,000 - 900 x + 1000 x - 10 x^2
R (x) = -10 x^2 + 100 x + $90,000
Here to maximize R (x), we will find derivative and equal it to zero
R1 (x) = -20 x + 100 = 0
20 x = 100
x = 5
Therefore the monthly rent is p(5) = $900 + 10(5)
= $900 + 50
= $950 in order to maximize the revenue.
Stockholders, employees and environmentalists are examples of stakeholders whose interests and needs often conflict.
<h3>Who is a
stakeholder?</h3>
A stakeholder can be defined as an independent individual, organization or social group that has an interest in a particular business organization (company), and as such they can either affect or be affected by the decisions taken in the business.
This ultimately implies that, stockholders, employees, investors, and environmentalists are examples of stakeholders whose interests and needs often conflict.
Read more on stakeholders here: brainly.com/question/15532995
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We are given
fixed cost, F = $6,660,000
sales mix:
65% sporting goods
35% sports gear
margin ratio:
30% sporting goods
50% sports gear
Now, we solve for the break even point in dollars. We use the formula
x = total fixed cost / [ price - total variable cost/price ]
Using the given values
x = 6660000 / [0.65(0.3)(6660000) + .35(0.5)(660000)]/ [(0.3)(6660000) + (0.5)(660000)]
x = $14,400,000
The breakeven point is $14,400,000
This is the sales when the revenue is just equal to the total cost of producing the products resulting to zero profit.
