Answer:
4284 persons
Explanation:
The new population of the town will be computed as:
Increase in population = Current population × Increase in population %
where
Current population is 4200 persons
Increase in population % is 2%
Putting the values above:
= 4200 persons × 2%
= 84 persons
So, the new population would be:
New population = Current population + Increase in population
= 4200 + 84 persons
= 4284 persons
Therefore, next year, there would be 4284 persons
Answer:
Explanation:
I think your question is missed of key information, allow me to add in and hope it will fit the original one. Please have a look at the attached photo.
Given:
- Cost $71 per linear foot
- Budge $34080 for those walls
Let X is the the length
Let Y is the width
From the photo, we can see that
(4X + 6Y)*71 = 34080
<=> (4X + 6Y) = 480
<=> Y = 80 - 
X
The are of the rectangular industrial warehouse:
A(X) = 3Y*X
<=> A(X) = 3(80 - X )X
<=>A(X) = (240-2X)X = 240X - 
So A'(X) = 240 - 4X
Let A'(X) = 0, we have:
240 - 4X = 0
<=> X = 60
=> Y =(80 - X ) = 80 - *60 = 40
So the dimension to maximize total area is: 60 in length and 40 in width
Answer:
what do you want me to answer ?
Explanation:
Answer and Explanation:
The journal entries are shown below:
1 Equipment $53,420
To Cash $53,420
(Being the equipment is purchased for cash is recorded)
The computation is given below:
= Cash price of machine + sales tax + shipping cost + insurance during shipping + installation and testing cost
= $49,500 + $3,650 + $100 + $60 + $110
= $53,420
2. Depreciation expense $9,614
To Accumulated Depreciation - Equipment $9,614
(Being the depreciation expense is recorded)
The computation is shown below:
= ($53,420 - $5,350) ÷ ( 5 years)
= $9,614
Answer:
PV= $62,158.4
Explanation:
Giving the following information:
Annual payment= $6,400
Number of periods= 15 years
Interest rate= 6% = 0.06
<u>First, we need to calculate the future value using the following formula:</u>
FV= {A*[(1+i)^n-1]}/i
A= annual payment
FV= {6,400*[(1.06^15) - 1]} / 0.06
FV= $148,966.21
<u>Now, the present value:</u>
PV= FV/(1+i)^n
PV= 148,966.21 / (1.06^15)
PV= $62,158.4
