The usual price of a notebook sold at Shop N and P is $40. During a sale, a discount of 20% is given to every notebook sold at Shop N. At Shop P, a discount of 50% is given to the 6th notebook for every 6 notebooks sold. How much cheaper would it be if Tiffany buys 14 notebooks from Shop N instead of Shop P?
|
Shop N |
Shop P |
Price of 1 notebook |
80% $32 |
100% $40 |
Every 6th notebook |
|
50% $20 |
Price of 1 notebook from Shop N in percentage
= 100% - 20%
= 80%
Price of 1 notebook from Shop N at 20% discount
= 80% x 40
=
80100 x 40
= $32
Cost of 14 notebooks from Shop N
= 14 x 32
= $448
Price of the 6th notebook from Shop P in percentage
= 100% - 50%
= 50%
Cost of 6th notebook at Shop P
= 50% x 40
=
50100 x 40
= $20
Cost of 1 set of 6 notebooks at Shop P
= 40 x 5 + 20
= $220
Number of sets of 6 for notebooks at Shop P
= 14 ÷ 6
= 2 r 2
Cost of 2 sets of 6 notebooks at Shop P
= 2 x 220
= $440
Cost of 2 notebooks at Shop P
= 2 x 20
= $40
Cost of 14 notebooks at Shop P
= 440 + 40
= $480
Amount cheaper if Tiffany buys 14 notebooks from Shop N instead of Shop P
= 480 - 448
= $32
Answer(s): $32