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Mathematics 22 Online
OpenStudy (narissa):

The following map displays the distances between the concert venue, your house, and your friend’s house. Use the map and parts A and B to determine if meeting at the concert is the most cost effective plan for you and your friend. Map

OpenStudy (narissa):

OpenStudy (narissa):

@AloneS

OpenStudy (narissa):

@Agl202

OpenStudy (narissa):

@Mahoganie.Carson

Directrix (directrix):

If two people ride in the same cab in this problem, is the cost the same for two to ride as it is for just one to ride?

OpenStudy (narissa):

Yes, i believe so

Directrix (directrix):

What if the friend goes to your house (17.3 miles) and then goes with you from your house to the concert?

OpenStudy (narissa):

10miles from my house to the concert, so if im using Cabs-R-Us so i guess it would still be the same

Directrix (directrix):

Which is the cheaper amount for the friend to get to your house: Cabs-R-Us $6.00 + $0.50 * (17.3) = or Awesome Taxi $2.00 + $0.75 * (17.3) =

OpenStudy (narissa):

Cabs-R-Us $14.65 Taxi-Awesomeness $10.65

Directrix (directrix):

For the Awesome Cab, I got $14.975 or $14.98.

Directrix (directrix):

The Cab is cheaper so it would take the friend $14.65 to get to your house. To that, add the $9.50 it will cost you and the friend to ride together to the concert from your house. 14.65 + 9.50 = ?

OpenStudy (narissa):

24.50

OpenStudy (narissa):

24.15*

Directrix (directrix):

Riding separately, the bill is: you $ 9.50 friend 16.00 ________ 25.50 If the friend comes to your house and you go to the concert together, then you will save $ 25.50 - 23.70 = ?

OpenStudy (narissa):

49.2

Directrix (directrix):

You will save this difference: $ 25.50 - 23.70 = $ 1.80

OpenStudy (narissa):

ops i mean 1.8

Directrix (directrix):

Okay.

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