Answer:
$6.00
Explanation:
Given data
quantity demanded ( x ) ∝ 1 / p^3 for p > 1
when p = $10/unit , x = 64
initial cost = $140, cost per unit = $4
<u>Determine the price that will yield a maximum profit </u>
x = k/p^3 ----- ( 1 ). when x = 64 , p = $10 , k = constant
64 = k/10^3
k = 64 * ( 10^3 )
= 64000
back to equation 1
x = 64000 / p^3
∴ p = 40 / ∛x
next calculate the value of revenue generated
Revenue(Rx) = P(price ) * x ( quantity )
= 40 / ∛x * x = 40 x^2/3
next calculate Total cost of product
C(x) = 140 + 4x
Maximum Profit generated = R(x) - C(x) = 0
= 40x^2/3 - 140 + 4x = 0
= 40(2/3) x^(2/3 -1) - 0 - 4 = 0
∴ ∛x = 20/3 ∴ x = (20/3 ) ^3 = 296
profit is maximum at x(quantity demanded ) = 296 units
hence the price that will yield a maximum profit
P = 40 / ∛x
= ( 40 / (20/3) ) = $6
B. Command economy
This is because this is exactly what. Command economy does
Answer: False
Explanation:
A tariff is a tax that is imposed by the government of a particular country in order to curtail the number of imported goods brought into the country.
Based on the above scenario, the reduction in consumer surplus is not $500 million but rather $600 million which is the addition of $100 million, $200 million and $300 million.
Therefore the question is false.
<span>Through specialization, both producers and consumers benefit. On the producer side, specialization allows producers to best use their resources in the most efficient manner possible by playing to their strengths, thus maximizing profit. On the consumer side, the fact that producers are specialized and thus efficient in their production ensures lower production costs than if products were made by less-specialized producers, translating into lower consumer-facing prices.</span>
Answer:
The future value of an annuity (FVA) is $828.06
Explanation:
The future value of an annuity (FVA) is the value of payments at a specific date in the future based on the payments being recurring and assuming a discount rate. The future value of an annuity (FVA) is based on regular cash flow. The higher the discount rate, the greater the annuity's future value.

Where:
FVA is The future value of an annuity (FVA)
P is payment per period
n is the number of period
r is the discount rate
Given that:
P = $195
r = 4% = 0.04
n = 4 years

substituting values

The future value of an annuity (FVA) is $828.06