solve this problem.
Attachments:
Answers
Answered by
1
Let the cost price of the tea set be x.
Let the cost price of the lemon set be y.
Given that on selling a tea set at 5% loss and a lemon set at 15% gain a crockery seller gains 7.
- 5x/100 + 15y/100 = 7
-x/20 + 3y/20 = 7
-x + 3y = 20 - 7
-x + 3y = 140 --------------- (1)
Given that he sells tea set at 5% gain and the lemon set at 10% gain, he gains 13%.
5x/100 + 10y/100 = 13
x/20 + y/10 = 13
LCM = 20.
x + 2y = 20 * 13
x + 2y = 260 ------------- (2)
On solving (1) & (2), we get
x + 2y = 260
-x + 3y = 140
----------------------------
5y = 400
y = 80.
Substitute y = 80 in (2), we get
x + 2y = 260
x + 2(80) = 260
x + 160 = 260
x = 260 - 160
x = 100.
Therefore the actual price of each of the tea set = 100 rupees.
the actual price of each of the lemon set = 80 rupees.
Hope this helps!
Let the cost price of the lemon set be y.
Given that on selling a tea set at 5% loss and a lemon set at 15% gain a crockery seller gains 7.
- 5x/100 + 15y/100 = 7
-x/20 + 3y/20 = 7
-x + 3y = 20 - 7
-x + 3y = 140 --------------- (1)
Given that he sells tea set at 5% gain and the lemon set at 10% gain, he gains 13%.
5x/100 + 10y/100 = 13
x/20 + y/10 = 13
LCM = 20.
x + 2y = 20 * 13
x + 2y = 260 ------------- (2)
On solving (1) & (2), we get
x + 2y = 260
-x + 3y = 140
----------------------------
5y = 400
y = 80.
Substitute y = 80 in (2), we get
x + 2y = 260
x + 2(80) = 260
x + 160 = 260
x = 260 - 160
x = 100.
Therefore the actual price of each of the tea set = 100 rupees.
the actual price of each of the lemon set = 80 rupees.
Hope this helps!
siddhartharao77:
Mark as brainliest if possible
Similar questions