Question

the number of days, d, that it will take to run a marketing campaign is given by d = 192/n where n is the number of people needed each day. alex’s company will take 32 days to run the campaign. shay’s company will take 24 days to run the campaign. shays company will have to use more people each day than alex’s company. how many more?

Answer 1

Answer:

2 more people each day.

Step-by-step explanation:

We are given the following relation:

$d = \frac{192}{n}$

In which d is the number of days that will take to run a marketing campaign with n people.

Alex’s company will take 32 days to run the campaign.

So the number of people in his campaign is given by:

$32 = \frac{192}{n}$

$32n = 192$

$n = \frac{192}{32}$

$n = 6$

Shay’s company will take 24 days to run the campaign.

So the number of people in her campaign is given by:

$24 = \frac{192}{n}$

$24n = 192$

$n = \frac{192}{24}$

$n = 8$

Shays company will have to use more people each day than alex’s company. how many more?

8 - 6 = 2