Answer:
proxy server
Explanation:
A proxy server is an application on a server that manages the requests when a a client tries to get the resources from the server and when someone is trying to get into a website the proxy server makes the request, provides the response from the web server and sends the data so it can be visualized and in this process, it can block the access to certain websites. According to that, the answer is that you have to set up a proxy server to help with this request as it will allow you to block the websites.
Answer:
<em>Hamburgers = 27</em>
<em>Sodas = 93</em>
Explanation:
Let x = Hamburgers
y= Sodas
Now form a system of equation aX + bY = C
where
a= 1.75 = coefficient of variable X
b= 0.75 = coefficient of variable Y
C= 117.50
Put these values in above equation
1.75x + 0.75y = 117.50 . . . . . (1)
Since I sold total of 120 hamburgers and sodas, we can write
x + y = 120 . . . . . (2)
or y = 120 - x ....... put this value in eq.1
1.75x + 0.75( 120 - x ) = 117.50
1.75x + 90 - 0.75x = 117.50
90 + x = 117.50
x = 117.50 - 90
x = 27 .......... put this in equation 2
x + y = 120
27 + y = 120
y = 120 - 27
y = 93
Answer: $8,391.90
Explanation:
So the company borrowed $40,000 from a bank.
They are to pay 7% interest on the note per year for 6 years.
We are to find the annual payments.
7% represents a constant payment schedule per year so we can use an Annuity formula.
Seeing as the Annuity factor has been calculated for us already we don't need to formula though.
The present value of an annuity factor for 6 years at 7% is 4.7665.
Calculating the present value of the annual payment can be done as follows,
= Amount / PVIFA (Present Value Interest Factor for an Annuity)
= 40,000/4.7665
= 8391.90181475
= $8,391.90
The annual payments equal $8,391.90.
Answer:
If the company makes 8 deposits, one per year earning 7% per year, in order to get $375000 at the 8 year, the company has to deposit $34,874.16 each year.
Explanation:
To get this number the best option is to use a excel spreadsheet and solver add-in. In a table with 8 columns (8 years), organize the payments and the rule of interest: payment year 1*(1+7%)^8+payment year 2*(1+7%)^7+payment year 3*(1+7%)^6+payment year 4*(1+7%)^5+payment year 5*(1+7%)^4+payment year 6*(1+7%)^3+payment year 7*(1+7%)^2++payment year 8*(1+7%)^1 where all the payments are equal (payment 1=p2=p3...=P8)
