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A car dealership sold two cars: the first car at a 10% profit and the second car at a 10% loss, which gave them an overall profit margin of 5% from these two sales. If the dealership's total profit was $1000, what was the sale price of each car?
$5,000 and $1,000 $9,000 and $5,000 $11,000 and $9,000 $15,000 and $5,000 $20,000 and $10,000
x - Cost of car 1
y - Cost of car 2
1.1x + 0.9y - x - y = 1000
0.1x - 0.1y = 1000
x - y = 10000
1.1x + 0.9y = 1.05(x + y)
0.05x - 0.15y = 0
x - 3y = 0
=> 2y = 10000, y = 5000
x = 15000
I think the question should ask "Cost Price" instead of "sale price". Could someone please advise on this ?
Regards, Subhash
Archived Topic
Hi there,
Archived GMAT Club Tests question - no more replies possible.
I think the question should ask "Cost Price" instead of "sale price". Could someone please advise on this ?
Yes you are correct!
I think elimination is the strategy here. Start from C and if the profit is less move down the options and if profit is more, move up the options. The overall profit is $1000 Option C Profit from first car = 11k * 0.1=1100 loss from the second car 9k * 0.1= 900 overall profit =1100-900=$200
Option D Profit from first car= 15k * 0.1= 1500 loss from the second car= 5k * 0.1=500 overall profit = 1500-500=$1000
I am done. Hence D
Posted from my mobile device
Archived Topic
Hi there,
Archived GMAT Club Tests question - no more replies possible.