Answer:
Degree of operating leverage = 7.8
Explanation:
given data
sales = 2,080 units
per unit price = $50
Variable expenses = 25%
total fixed expenses = $68,000
solution
we get here Degree of operating leverage that is express as
Degree of operating leverage = Sales - variable cost ÷ (sales - variable cost - fixed cost) .......................1
here
Sales = 2080 × 50 = 104000
and
Variable cost = 104000 × 25% = 26000
so now put value in equation 1 we get
Degree of operating leverage =
Degree of operating leverage = 7.8
The answer is C. If the future price of a good is expected to rise, that means consumers would want to buy more NOW before the price increases. This causes the immediate demand to rise.
There are different kinds of market. The option that is not a reason perfect competition is a useful simplification, despite the diversity of market types we find in the world is that;
- There are many buyers and many sellers in all types of markets.
<h3>What leads to perfect competition?</h3>
Firms are known to be in perfect competition due to;
- When many firms produce identical products.
- When there are plenty buyers available to buy the product, and and also plenty sellers are available to sell the product, etc.
Firms are said to be in perfect competition when a lot of firms produce the same type of products and also these firms can do business in the market without any kind of restrictions.
Learn more about perfect competition from
brainly.com/question/1051446
Answer:
The correct answer is perfectly competitive firm.
Explanation:
The discriminating monopoly of prices is that where each unit of the product is placed at a different rate. That is, the seller charges each customer differently, depending on various factors such as the budget constraint.
The marginal income curve of the monopolist that can discriminate perfectly is exactly the same as its demand curve. The level of production maximizing the benefit of the benefit is Q *, which is the one in which the CMC curve is cut and the demand, the economic benefit (II).