In an effort to capture market share of the wireless mobile phone network in USA, Sprint and T-Mobile have pursued extremely aggressive phone plan pricing. Both companies are offering unlimited talk, text and data for the customers, who are further encouraged to group up and form family plans to benefit from further cost savings.
For T-Mobile customers, the first line costs $70, adding the second line costs an additional $30, and any lines after that cost an additional $10 each.
For Sprint customers, the first line costs $50, adding the second line costs an additional $40, adding the third line costs an additional $30 and any lines after that cost an additional $20 each.
If I want to purchase a family plan with 4 lines, which service provider has the cheaper plan?
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actually it's like-for T-mobile users=$[70+(70+30)+(70+30+10)+(70+30+10+10)]
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I dont think so because if that's the case, then we get equal prices for both companies and none of them will be cheaper than the other. If your insight is considered then we get ---
For T-Mobile = $ [ ( 7 0 + ( 7 0 + 3 0 ) + ( 7 0 + 3 0 + 1 0 ) + ( 7 0 + 3 0 + 1 0 + 1 0 ) ]
= $ ( 7 0 + 1 0 0 + 1 1 0 + 1 2 0 ) = $ 4 0 0
For Sprint = $ [ ( 5 0 + ( 5 0 + 4 0 ) + ( 5 0 + 4 0 + 3 0 ) + ( 5 0 + 4 0 + 3 0 + 2 0 ) ]
= $ ( 5 0 + 9 0 + 1 2 0 + 1 4 0 ) = $ 4 0 0
Then, we dont get any cheaper plan as both would cost $ 4 0 0 , so I think your insight is wrong. Hope this helps .... :)
this is best :)
If someone want to purchase a mobile family plan with 4 lines, T-Mobile and Sprint are service providers that offer these plans and:
For T-Mobile customers, the first line costs $70, adding the second line costs an additional $30, and any lines after that cost an additional $10 each, so 4 lines cost $70 + $30 + $10 + $10 = $120;
For Sprint customers, the first line costs $50, adding the second line costs an additional $40, adding the third line costs an additional $30 and any lines after that cost an additional $20 each, so 4 lines cost $50 + $40 + $30 + $20 = $140.
So, the service provider that has the cheaper plan is T-Mobile because your plan of 4 lines is $140 - $120 = $20 cheaper than Sprint.
T-Mobile = 70 + 30 + 10 +10 = 120 While, Spring = 50 + 40 +30 + 20 = 140
This is very simple!
Just sum all the price between T-MOBILE and SPRINT and choose which one is cheaper plan..
for T-MOBILE 7 0 + 3 0 + 1 0 + 1 0 × 7 = 1 8 0
for SPRINT 5 0 + 4 0 + 3 0 + 2 0 × 7 = 2 9 0
We can see that T-MOBILE is cheaper plan than SPRINT
Wouldn't it be:
for T-Mobile: 7 0 + 3 0 + 1 0 + 1 0 = 1 2 0 ,
and for Sprint: 5 0 + 4 0 + 3 0 + 2 0 = 1 4 0
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You have to pay your attention to upper word. It's word: 1st PHONE,2nd PHONE, 3rd PHONE, PHONES 4-10. you know what it is mean? there are 10 periods of phone right there.
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You are mistaken. The column shows "PHONES 4-10" but the question is about cheaper plan for a family plan with 4 lines so you dont have to consider the rest of the 6 phone lines as you are not purchasing them.
t has 1st line costly only
it is cheaper because if we add the total of t-mobile it is cheaper than sprint mobile
By calculating the total of both services we can see that Tmobile is $110 and Sprint $140 , so Tmobile is cheaper
since T mobile cost 120$ for four lines ,sprint cost 140$ for four lines,even combination doesn't work well,hence T mobile is the cheapest option.
add all the numbers together T_mobile = 120 sprint = 140
Add all the package for T - Mobile its $120 and all the package for Sprint is $140 so T- Mobile is better
ONLY CALCULATE FOUR LINE FOR BOTH PHONE....
If you buy sprint mobile compare to T mobile you well have to spent 20$ more so t mobile is cheaper :P
calculate the 4 price ( add them) now compare price of both
Apparently T-Mobile is consuming more amount in buying the first mobile, however, with the purchase of further units the cost is going to be decreased accordingly. It is therefore recommended that if any one wants to purchase 04 units then he is supposed to buy T-Mobile
SIR I WANT TO ABOUT SOMETHING TO YOUR GROUP
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According to the picture, T-Mobile has prices(in $ ) = 7 0 , 3 0 , 1 0 , 1 0 , . . . . for 1st line, 2nd line, 3rd line, 4th line and so on respectively while Sprint has prices(in $ ) = 5 0 , 4 0 , 3 0 , 2 0 , . . . . for 1st line, 2nd line, 3rd line, 4th line and so on. If we take 4 lines, then we have the total cost for purchasing a family plan with 4 lines as follows ----
For T-Mobile users = $ ( 7 0 + 3 0 + 1 0 + 1 0 ) = $ 1 2 0
For Sprint users = $ ( 5 0 + 4 0 + 3 0 + 2 0 ) = $ 1 4 0 .
So, clearly we can see that T-Mobile has the cheapest plan.