Long Distance Service - Price per Minute
When are fundamental laws of mathematics no longer
applicable? When is 4 greater than 5? When your
talking about long distance service, that's when. Most
long distance service providers tout their cost per
minute. However, when comparing costs, you need to read
the fine print and do a few calculations. Many
long
distance service providers, including the
discount long
distance providers, have other charges with effectively
raise the cost per minute of their service.
Many long distance companies charge a monthly fee in
order for you to get a particular rate for long
distance. Other long distance service providers, have
monthly minimums you must meet or you are assessed an additional
charge.
The key to getting a good deal on your
long distance
service is to know your usage. The key things to know,
how many minutes do I use in a month, does it vary a lot
from month to month, and are there particular states I place
most of my calls to.
Armed with this information, you can take the “additional”
charges you are likely to pay, divide it by your usage,
and add that to the rate per minute your
long distance
service provider is charging you. That will give you a
true cost per minute which can be compared between
providers.
Some examples will probably help. Lets help Mary, Joe,
and Mike figure which of three plans to select. The
plans are as follows:
Plan A
$.04/minute, plus monthly fee of $5.95
Plan B
$50.00 for 1200 minutes, plus $.07/minute over the 1200
mins.
Plan C
$.10/minute, no other fees.
Each of them gets out their phone bills for the last
year, and checks their long distance usage.
Mary
Mary used 14,400 minutes of long distance service in the
last 12 months, an average of 1200 minutes each month.
She would use 600 minutes one month, than 1800 minutes
the next, the pattern repeating throughout the year.
For Mary the costs of the plans would be:
Plan A
600 min. months: ($.04 x 600) + $5.95 = $29.95
1,800 min. months: ($.04 x 1800) + $5.95 = $77.95
Her total bill for the year: (6 x $29.95) + (6 x $77.95)
= $647.40
Total cost per minute: $647.40 / 14,400 = $.045/minute
Plan B
600 min. months: $50.00
1800 min. months: $50.00 + ((1800 – 1200) x $.07) =
$92.00
Her total bill for the year: (6 x $50.00) + (6 x
$92.00) = $852.00
Total cost per minute: $852.00 / 14,400 = $.059/minute
Plan C
600 minute month: 600 x $.09 = $54.00
1800 minute month: 1800 x $.09 = $162.00
Her total bill for the year: (6 x $54.00) + 6 x
$162.00) = $1,296.00
Total cost per minute: $1,296.00 / 14,400 =
$.090/minute
Joe
Joe also used 14,400 minutes of long distance service in
the last 12 months, an average of 1200 minutes each
month. Joe used 1200 minutes each and every month. For
Joe the costs of the plans would be:
Plan A
Each month: ($.04 x 1200) + 5.95 = $53.95
His total bill for the year: 12 x $53.95 = $647.40
Total cost per minute: $647.00 / 14,400 = $.045/minute
Plan B
Each month: $50.00
His total bill for the year: 12 x $50.00 = $600.00
Total cost per minute: $600.00 / 14,400 = $.042/minute
Plan C
Each month: 1200 x $.09 = $108.00
His total bill for the year: 12 x $108.00 = $1,296.00
Total cost per minute: $1,296.00 / 14,400 =
$.090/minute
Mike
Mike only used 1,200 minutes of long distance service in
the last 12 months, an average of 100 minutes per
month. Mike used 100 minutes each and every month. For
Mike the cost of the plans would be:
Plan A
Each month: ($.04 x 100) + $5.95 = $9.95
His total bill for the year: 12 x $9.95 =
$119.40
Total cost per minute: $119.40 / 1200 =
$.099/minute
Plan B
Each month: $50.00
His total bill for the year: 12 x $50.00 = $600.00
Total cost per minute: $600.00 / 1200 = $.50/minute
Plan C
Each month: 100 x $.09 = $90.00
His total bill for the year: 12 x $9.00 = $108.00
Total cost per minute: $108.00 / 1,200 = $.090/minute
So
Mary should use Plan A (4.5 cents/minute),
Joe should
use Plan B (4.2 cents/minute), and Mike should use
plan
C (9.0 cents/minute). Three different people, looking
at the same 3 plans, with 3 different results. The
lessons: know your usage, and figure your cost per
minute.
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