The usual price of a pencil sold at Shop G and H is $10. During a sale, a discount of 20% is given to every pencil sold at Shop G. At Shop H, a discount of 30% is given to the 4th pencil for every 4 pencils sold. How much cheaper would it be if Min buys 15 pencils from Shop G instead of Shop H?
|
Shop G |
Shop H |
Price of 1 pencil |
80% $8 |
100% $10 |
Every 4th pencil |
|
70% $7 |
Price of 1 pencil from Shop G in percentage
= 100% - 20%
= 80%
Price of 1 pencil from Shop G at 20% discount
= 80% x 10
=
80100 x 10
= $8
Cost of 15 pencils from Shop G
= 15 x 8
= $120
Price of the 4th pencil from Shop H in percentage
= 100% - 30%
= 70%
Cost of 4th pencil at Shop H
= 70% x 10
=
70100 x 10
= $7
Cost of 1 set of 4 pencils at Shop H
= 10 x 3 + 7
= $37
Number of sets of 4 for pencils at Shop H
= 15 ÷ 4
= 3 r 3
Cost of 3 sets of 4 pencils at Shop H
= 3 x 37
= $111
Cost of 3 pencils at Shop H
= 3 x 7
= $21
Cost of 15 pencils at Shop H
= 111 + 21
= $132
Amount cheaper if Min buys 15 pencils from Shop G instead of Shop H
= 132 - 120
= $12
Answer(s): $12