Answer:
Monthly rent of $345 would maximize revenue
Explanation:
Revenue = Price * Quantity
Quantity depends on price. We need to work out the relationship between price and quantity (that is, the demand function)
When the rent is $420, quantity demanded is 90 units:
When P = 420 we have Q = 90
Let x be the change in price. For every 3 dollar increase (decrease) in price demanded quantity will decrease (increase) 1 unit:
P = 420 + x (a) we have Q = 90 - x/3 (b)
To find the relationship between P and Q we seek to eliminate x.
Multiply both sides of (b) with 3 we have: 3Q = 270 - x (b')
From (a) and (b') we have: P + 3Q = 420 + x + 270 - x
=> P = 690 - 3Q
Revenue R = P * Q = (690 - 3Q) * Q = 690Q - 3Q^2
To find maximum set derivative of R to 0:
dR = 690 - 6Q = 0
=> Q = 690/6 = 115
To lease 115 the price should be P = 690 - 3Q = 690 - 3*115 = 345
Answer:
The depreciation expense for 2020 is $215,100
Explanation:
Given
Claxton Company purchased a van on January 1, 2018, for $820,000.
Useful life = 5 years
Residual value = $103,000
Annual depreciation = ($820,000- $103,000)/5
= $717,000/5
= $143,400
At the beginning of 2020, the asset would have been depreciated for 2 years (2018 and 2019)
Net book value = $820,000 - 2($143,400)
= $533,200
Since the residual value remains the same after a revision of the estimated useful life from 5 years to 4 years
The asset would only have 2 years left for depreciation.
Annual depreciation = ($533,200 - $103,000)/2
= $430,200/2
= $215,100
Reserves - $20,000
Checkable Deposits - $200,000
Reserves Ratio - 10
Household Deposit - $15,000
Level of Excess Reserves - ?
Solution:
Checkable Deposits = $200,000 + $15,000 = $215,000
Required Reserves = 0.10 x $215,000 = $21,500
Excess Reserves = Actual Reserves - Required Reserves
= $35,000 - $21,500 = $13,500
It is not a function bc -5 repeats 2x
Answer:
a. Project A requires an up-front expenditure of $1,000,000 and generates a net present value of $3,200.
Explanation:
a.
The company should accept project A because it provides a positive net present value of $3,200 that is the highest among all the projects.
b.
When the IRR of a project is lower than the required rate of return of the project, it will generate the negative net present value because at IRR the net present value of the project will be zero and at a higher rate than IRR it will be negative.
c.
The project with a profitability index of less than 1 generates a negative NPV because the present value of future cash flows is less than the initial cash outflow.
d.
Project D also generates a positive net present value but it is lower than project A. So, after comparing the results we will choose the project with higher NPV.
