SOLUTION: A telephone company offers two long-distance plans.
Plan A: $25 per month and .05 cents per minute
Plan B: $5 per month and .12 cents per minute
For how many minutes of long
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-> SOLUTION: A telephone company offers two long-distance plans.
Plan A: $25 per month and .05 cents per minute
Plan B: $5 per month and .12 cents per minute
For how many minutes of long
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Question 1174353: A telephone company offers two long-distance plans.
Plan A: $25 per month and .05 cents per minute
Plan B: $5 per month and .12 cents per minute
For how many minutes of long distance calls would Plan B be financially advantageous? Found 2 solutions by ikleyn, ewatrrr:Answer by ikleyn(52803) (Show Source):
Plan A Plan B
25 + 0.05x > 5 + 0.12x
Solve this inequality
25 - 5 > 0.12x - 0.05x
20 > 0.07x
x < = 285.7 minutes.
If you want to round to integer minutes, then the ANSWER is
Plan B is cheaper for less than or equal to 285 minutes.
It becomes more expensive starting from 286 integer minutes.
Hi
A = $25 + .05m
B = $5 + .12m
Checking out when they would cost the same.
5 + .12m = $25 + .05m
.07m = 20
m = 286m rounded up to whole number
minutes of long distance calls < 286m Plan B would be financially advantageous
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