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2 years ago

What is the difference between an "increase in demand" and an "increase in quantity demanded"?

1 answer:

6 0

A shift to the right of the demand curve signifies a "increase in demand," whereas movement along a particular demand curve signifies a "increase in quantity demanded." The correct response is option (B).

<h3>What is increase in demand?</h3>

A rise in demand will cause a rise in the equilibrium price and an increase in supply, all other things being equal. Reduced demand will result in a decrease in the equilibrium price and an increase in supply.

An rise in the quantity needed results from a decrease in the cost of the good (and vice versa). A demand curve depicts the amount desired and any market price. A change in quantity demanded is represented as a shift along a demand curve.

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Yes I believe your scenario is correct

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timofeeve [1]

Answer:

The level of production x that will maximize the profit is: 22,966

Explanation:

C(x) = 50,000 + 100x + x³

R(x) = 3400x

P(x) = R(x) - C(x)

= 3400x - [50,000 + 100x + x³]

= 3400x - 50,000 - 100x - x³

= 3300x - 50,000 - x³ .................... (A)

P'(x) = 3300(1) - 0 - 3x²

= 3300 - 3x²

At a critical point, P'(x) = 0

∴ 0 = 3300 - 3x²

3x² = 3300

x² = 1100

x = ± $\sqrt{1100}$

P"(x) = -6x

P( $\sqrt{1100}$ ) = -6 ( $\sqrt{1100}$ ) < 0

by second derivative, 'P' max at x = $\sqrt{1100}$ = 33.17 (rounds)

since x = $\sqrt{1100}$ ,

recall that P(x) = 3300x - 50,000 - x³ from equation (A)

Therefore, Maximum Profit

P( $\sqrt{1100}$ ) = 3300 $\sqrt{1100}$ - 50000 - $\sqrt{1100} ^{3}$

= 3300(33.17) - 50,000 - 33.17³

= 109461 -50,000 - 36495.26

= 22,965.74

Maximum profit is 22,966 to the nearest whole number

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