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
@AloneS
@Agl202
@Mahoganie.Carson
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?
Yes, i believe so
What if the friend goes to your house (17.3 miles) and then goes with you from your house to the concert?
10miles from my house to the concert, so if im using Cabs-R-Us so i guess it would still be the same
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) =
Cabs-R-Us $14.65 Taxi-Awesomeness $10.65
For the Awesome Cab, I got $14.975 or $14.98.
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 = ?
24.50
24.15*
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 = ?
49.2
You will save this difference: $ 25.50 - 23.70 = $ 1.80
ops i mean 1.8
Okay.
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