Customers of a phone company can choose between two service plans for long distance calls. The first plan has a $29 monthly fee and charges an additional $0.13 for each minute of calls. The second plan has a $24 monthly fee and charges an additional $0.18 for each minute of calls. For how many minutes of calls will the costs of the two plans be equal?
Number of minutes of calls of the 2 plans = x 1st plan- monthly fee- $29 + $0.13x 2nd plan-monthly fee-$24+$0.18x 29+0.13x = 24+0.18x
My work so far^^
First plan: 29 + .13x (x equals minutes of calls) Second plan: 24 + .18x
Need help solving for x
If you have a calculator, then you plug those two equations into your graphing calculator, and see where they intersect.
I don't have a graphing calculator...
If not, then set them to each other. So 29+.13x= 24+.18x
And then solve for x. Could you do that, or do you want to see the work?
uh huh yea I got that far
I need help with solving for x
Okay, give me a minute to draw it
ok np
Actually, i'll explain it, drawing is tedious
First, subtract 24 from both sides. Now you have 5 +.13x= .18x
Now, subtract .13x from both sides. So now you have 5= .5x
Aha! that was my first mistake
I subtracted 29
Do you think you can solve it from there?
Wait, let me check my work.
Because my answer isn't working...
|dw:1389557816982:dw|hold on ok so right now we have
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