Answer
The answer and procedures of the exercise are attached in the following archives.
Explanation
You will find the procedures, formulas or necessary explanations in the archive attached below. If you have any question ask and I will aclare your doubts kindly.
Answer:
Answer is $10,500.
Refer below.
Explanation:
Camille's Café is considering a project that will not produce any sales but will decrease cash expenses by $12,000. If the project is implemented, taxes will increase from $23,000 to $24,500 and depreciation will increase from $4,000 to $5,500. The amount of the operating cash flow using the top-down approach is:
$10,500
The answer to this question is the podcast. A podcast is a list of digital audio files that a person can download by the means of subscription. The podcast can be accessed through the internet and can be streamed and downloaded in the user's device. The series of podcast can be downloaded automatically when the list is updated.
Answer:
More than $1500 price per car per month has to be dropped.
Explanation:
Given:
price per car = $20,000
car sale per month = 40
rate of increase in demand = 3
Solution:
Revenue R = Price × Quantity = P * Q
From the above given data
P = 20,000
Q = 40
R = P*Q
dQ/dt = 3
We have to find the rate at which the price is to be dropped before monthly revenue starts to drop.
R = P*Q
dR/dt = (dP/dt)Q + P(dQ/dt)
= (dP/dt) 40 + 20,000*3 < 0
= (dP/dt) 40 < 60,000
= dP/dt < 60000/40
= dP/dt < 1,500
Hence the price has to be dropped more than $1,500 before monthly revenue starts to drop.
Answer: $2,845.57965
The principal to be deposited semiannually would be $2,845.58 (rounded to 2 decimal places)
Explanation:
Using compound formula below
A = p (1 + r/n)^nt
A =amount= $3,300
r = rate = 5% = 5/100 = 0.05
n = number of compounding rate (semiannually) =2 interest payments a year
t = time in years= 3
3,300 = p (1 + 0.05/2)^2(3)
3,300 = p (1 + 0.025)^6
3,300 = p (1.025)^6
3,300 = 1.15969342p
Divide both sided by 1.15969342
p = $(3,300/1.15969342)
p = $2,845.57965
p ≈$2,845.58 rounded to 2 decimal places.
