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Bunuel
An executive has estimated that an advertisement will generate $100 in revenue for every 1,000 times the advertisement is viewed. A salesperson has determined that the number of times, y, an advertisement is viewed can be estimated by the equation y = 100x - 100,000, where x is the total number of dollars spent on the advertisement. According to these estimates, which of the following is nearest to the amount of money that needs to be spent on the advertisement in order for it to generate $100,000 in revenue?

A. $900
B. $1,100
C. $2,000
D. $9,000
E. $11,000

x = cost of the advertisement in dollars

100x – 100,000 = the number of times an advertisement is viewed

(100x – 100,000)/1,000 = 0.1x – 100 = the number of times the advertisement generates $100 revenue

100(0.1x – 100) = 10x – 10,000 = the revenue generated by the advertisement

Since we need $100,000 revenue, we have:

10x – 10,000 = 100,000

10x = 110,000

x = $11,000

Answer: E
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An executive has estimated that an advertisement will generate $100 in revenue for every 1,000 times the advertisement is viewed. A salesperson has determined that the number of times, y, an advertisement is viewed can be estimated by the equation y = 100x - 100,000, where x is the total number of dollars spent on the advertisement. According to these estimates, which of the following is nearest to the amount of money that needs to be spent on the advertisement in order for it to generate $100,000 in revenue?

To generate $100,000 in revenue, No. of times the advertisement to be viewed y = 1000 * 100,000/100 = 1,000,000

Also,
=> y = 100x - 100,000
=> 1,000,000 = 100x - 100,000
=> 100x = 1,100,000
=> x = $11,000

Hence E
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Bunuel
An executive has estimated that an advertisement will generate $100 in revenue for every 1,000 times the advertisement is viewed. A salesperson has determined that the number of times, y, an advertisement is viewed can be estimated by the equation y = 100x - 100,000, where x is the total number of dollars spent on the advertisement. According to these estimates, which of the following is nearest to the amount of money that needs to be spent on the advertisement in order for it to generate $100,000 in revenue?

A. $900
B. $1,100
C. $2,000
D. $9,000
E. $11,000

We can PLUG IN THE ANSWERS, which represent the value of x -- the amount of money that must be spent on advertising.
The correct answer must yield $100000 in revenue, given that $100 is earned for every 1000 viewings.

D: x=9000
Number of viewings --> \(y = 100*9000 - 100000 = 800000\)
Revenue \(= \frac{800000-viewings}{1} * \frac{$100}{1000-viewings} = $80000\)
Since the revenue is too small, a greater answer choice is needed.

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Bunuel
An executive has estimated that an advertisement will generate $100 in revenue for every 1,000 times the advertisement is viewed. A salesperson has determined that the number of times, y, an advertisement is viewed can be estimated by the equation y = 100x - 100,000, where x is the total number of dollars spent on the advertisement. According to these estimates, which of the following is nearest to the amount of money that needs to be spent on the advertisement in order for it to generate $100,000 in revenue?

A. $900
B. $1,100
C. $2,000
D. $9,000
E. $11,000
As a habit, we must understand the variables and exactly what it's asking for:

It asks for the x value that generates $100,000 in revenue, but in our y = 100x - 100,000 equation, y represents the "number of times an advertisement is viewed".

So, we must convert from $ in revenue to number of views.


The first sentence says that $100 = 1000 views, so we see that we multiply the $ by 10 to get the views:

Therefore, $100,000 * 10 = 1,000,000 views.

Alternatively, we could set up a proportion equation:

\(\frac{1000   views }{ $100 }­ = \frac{y }{ $100,000 }\), so y = 1,000,000­


Next, we plug y = 1,000,0000 into our equation:

1,000,000 = 100x - 100,000
1,100,000 = 100x
11,000 = x
 ­
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­Pretty standard word problem- no sweat:

­
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