Answer:
B. equals the relative price of the two goods.
Explanation:
A budget constraint refers to how much money a person or a company has to spend in any given pair of goods or services, e.g. you have $10 and you want to eat hot dogs and drink Coke.
The slope of the budget constraint refers to the relative price of the two goods or services, e.g. a hot dogs costs $2 and a Coke costs $1.50. The slope of the budget constraint = $1.50 / $2 = 0.75. The slope of a budget constraint is always equal or less than 1, that is why the smallest value is the numerator.
Answer:
The budgeted production of the units for the month of July are 5,175 units
Explanation:
The budgeted production of the units for the month of July is computed as:
Budgeted production units for July = July units + 25% of August units - Ending inventory of June
where
July units is 5,000 units
August units is 5,700
So, 25% will be:
= 5,700 × 25%
= 1,425
Ending inventory of June is 1,250 units
So, putting the units above:
Budgeted production units for July = 5,000 units + 1,425 units - 1,250 units
Budgeted production units for July = 6,425 units - 1,250 units
Budgeted production units for July = 5,175
Answer:
a) attached below
b) stable equilibria = x = 0.1 , x = 0.8
unstable equilibria = other value except 0.1 , 0.8
c) 0.5 , 0.6
Explanation:
Benefit of using the local roads = 1 + 8x - 9x^2
Benefit of using the free way = 3.6
a) Attached below is the required graph
<u>b) Determine The possible equilibrium traffic patterns from the graph </u>
stable equilibria : x = 0.1 , x = 0.8 ( this id because at these given value the benefits of using either routes is equal )
unstable equilibria : every other value of X except 0.1 and 0.8
<u>c) Determine the value of x that maximizes the total benefit to the population</u>
The value of X that maximizes the total benefit to the population = 0.5 and 0.6
attached below is the detailed solution
Mortgage payments are expenses associated with home ownership
Answer:
marginal cost is 15 cents
Explanation:
given data
car rent = $29.95
distance d1 = 150 miles
cost = 15 cents per miles
distance d2 = 200 miles
to find out
marginal cost
solution
first we find here cost for driving d2
cost for 150 to 200 miles = 15 × 50
cost for 150 to 200 miles = 750 cents = $7.5
so
cost for driving d2 = $7.5 + $29.95
cost for driving d2 = $37.45
so
marginal cost will be
marginal cost = change in cost / chance in distance
marginal cost = 37.45 - 39.95 / ( 200-150)
marginal cost = 7.5 / 50 = 0.15
marginal cost is 15 cents
