SOLUTION: There were 310 phones and tabs for sale in a shop.All the phones in the shop cost $2484 more than all the tabs. After 1/3 of the phones and 10/11 of the tabs were sold, there were
Question 802659: There were 310 phones and tabs for sale in a shop.All the phones in the shop cost $2484 more than all the tabs. After 1/3 of the phones and 10/11 of the tabs were sold, there were thrice as many phones as tabs left.If each phone cost $714 more than each tab,how much did each tab cost? Answer by KMST(5328) (Show Source):
You can put this solution on YOUR website! = number of phones = number of tabs
We use the information given to set a system of linear equations to find and .
After 1/3 of the phones were sold, there are left.
After 10/11 of the tabs were sold, there are left.
Since is thrice as many as ,
So -->-->-->
So -->
= price of a tab, in $
so = price of a phone, in $ = how much all the phones originally in the shop cost
$= $2484 more than what all the tabs originally in the shop cost -->