A real estate agent is considering changing her cell phone plan; there are three to chose from - all involve a monthly fee of $17.50
Plan A charges $0.47 per minute for daytime calls and $0.18 per minute for evening calls.
Plan B charges $0.55 per minute for daytime calls and $0.19 per minute for evening calls.
Plan C has a flat rate of $46 with up to 200 minutes of calls included per month and a charge of $0.39 per minute beyond that, day or evening.
If the agent will use the service for daytime calls only, how many minutes per month should she stay below so that Plan A is the least cost alternative?
Per Minute (Day time) $ | Per Minute (Night time) $ | Only Day time Calls Tariff (Assume "a" number of minutes per day) | |||
Plan A | 0.47 | 0.18 | a x 0.47 | ||
Plan B | 0.55 | 0.19 | a x 0.55 | ||
Plan C | $46 for 200 minutes of calls | 0.39 | 0.39 | ||
As Plan B Tariff is higher than A, we no need to check against Plan B | |||||
So we need to check the total number of calls at which Plan A total tariff is less than Plan C | |||||
Also number of calls should be less than 200 as beyond 200 tariff of Plan C is less than Plan A | |||||
a x 0.47 < ($46) | |||||
a<97.9 | |||||
So if the real estate agent make calls for less than or equal to 97 minutes plan A is benefical for him |
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