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Shadow Rising GMAT Star
Joined: 21 Jun 2007 Posts: 31
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Location: Chennai
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Posted: Tue Jul 10, 2007 10:05 pm Post subject: Permutation/Combination.... |
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A certain restaurent offers 6 kinds of cheese and 2 kinds of fruit for its dessert platter. If each dessert platter contains an equal number of kinds of cheese and kinds of fruit, how many different dessert platters could the restaurent offer?
A. 8
B. 12
C. 15
D. 21
E. 27 |
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givemeanid Really wants to Beat The GMAT!

Joined: 17 Jun 2007 Posts: 277
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Location: New York, NY
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Posted: Wed Jul 11, 2007 5:41 am Post subject: |
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The restaurant can offer a platter with 1Cheese,1Fruit OR 2Cheese,2Fruits
1Cheese,1Fruit = 6C1*2C1
2Cheese,2Fruit = 6C2*2C2
Total number of platters restaurant can offer = 6C1*2C1 + 6C2*2C2 = 6*2 + 15*1 = 27 _________________ So It Goes |
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jrbrown2 Really wants to Beat The GMAT!
Joined: 10 Jun 2007 Posts: 103
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Location: Brooklyn, NY Test Date: 11/07 Target GMAT Score: 720+
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Posted: Thu Jul 12, 2007 3:46 pm Post subject: |
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| Quote: | The restaurant can offer a platter with 1Cheese,1Fruit OR 2Cheese,2Fruits
1Cheese,1Fruit = 6C1*2C1
2Cheese,2Fruit = 6C2*2C2
Total number of platters restaurant can offer = 6C1*2C1 + 6C2*2C2 = 6*2 + 15*1 = 27 |
Givemeanid,
Can you explain how to compute the 6C1, 6C2. I completely forgot how to compute those. And when is it necessary to use them? |
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givemeanid Really wants to Beat The GMAT!

Joined: 17 Jun 2007 Posts: 277
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Location: New York, NY
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Posted: Thu Jul 12, 2007 5:45 pm Post subject: |
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nCk = n! / (k! * (n-k)!)
nPk = n! / (n-k)! _________________ So It Goes |
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