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Expert replies
by ashg84 » Sat Oct 13, 2012 7:50 pm
There are 5 cars to be displayed in 5 parking spaces with all the cars facing direction. Of the 5 cars, 3 are red, 1 is blue, and 1 is yellow. If the cars are identical except for the color, how many different display arrangement of the 5 cars are possible?
a - 20
b - 25
c - 40
d - 60
e - 125

I reached to C - 40 but OA - 20. I assumed that car be parked in two direction - up and down. I am right in the assumption.

Thanks
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Source: — Problem Solving |

by tanviet » Sun Oct 14, 2012 12:48 am
suppose 5 car are diferent, according to princeton book, there will be
5.4.3.2.1= ways to arrange.

there will be
3.2.1=ways to arrage 3 cars
if these 3 cars are the same, 3.2.1=ways will be the same. this case happens with the red

so we have to divide

5.4.3.2.1/3.2.1 =20

oa A.
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by GMATGuruNY » Sun Oct 14, 2012 3:18 am
ashg84 wrote:There are 5 cars to be displayed in 5 parking spaces with all the cars facing direction. Of the 5 cars, 3 are red, 1 is blue, and 1 is yellow. If the cars are identical except for the color, how many different display arrangement of the 5 cars are possible?
a - 20
b - 25
c - 40
d - 60
e - 125
The number of ways to arrange 5 DISTINCT elements = 5! = 120.

But here, the 3 red cars are IDENTICAL.
When identical elements swap positions, the arrangement doesn't change, reducing the total number of unique arrangements.

To account for the duplicate arrangements, we DIVIDE by the number of ways to ARRANGE the identical elements.
The number of ways to arrange the 3 red cars = 3!.
Thus:
5!/3! = 20.

The correct answer is A.
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