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  #1  
Old 11-07-2009, 12:00 AM
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Default Basketball Team

9 basketball players are trying out to be on a newly formed basketball team. Of these players, 5 will be chosen for the team. If 6 of the players are guards and 3 of the players are forwards, how many different teams of 3 guards and 2 forwards can be chosen?
1. 23
2. 30
3. 42
4. 60
5. 126

OA to come
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  #2  
Old 11-13-2009, 07:37 PM
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None of the above?

Actually just trying to blow some life into this one.

Is this a trick question, a math question or a question in need of a poll?
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  #3  
Old 11-13-2009, 10:16 PM
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clarkhopes made one post, has not tried to entice anyone to respond and has totally disappeared after this one post. he/she has also sig line of eiweißpulver is suspect he/she is a clever spammer or advertiser hoping that one and all will click on eiweißpulver for an answer that is not and will not be forthcoming...
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Last edited by Bocco : 11-13-2009 at 10:51 PM.
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Old 11-13-2009, 10:56 PM
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fwiw ... I got 22, though I totally could have missed a lineup ... so, I'd say a)23
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Old 11-13-2009, 11:05 PM
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The answer is 60.

With 3 Forwards, there are only 3 combinations of 2 forwards. 1 and 2, 1 and 3, 2 and 3. Let's call them A, B and C.

Of the 6 Guards, there are only 20 combinations of 3 Guards.

123 124 125 126
134 135 136
145 146
156
234 235 236
245 246
256
345 346
356
456

Combining the two, there are 20 combinations with Forward Group A, 20 with Group B and 20 with Group C.

Total = 60 combinations.

Sorry. I like numbers.
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Old 11-13-2009, 11:22 PM
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A basketball post in the Foo?

2012 must be coming early.
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  #7  
Old 11-13-2009, 11:40 PM
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Quote:
Originally Posted by Zagineer View Post
The answer is 60.

With 3 Forwards, there are only 3 combinations of 2 forwards. 1 and 2, 1 and 3, 2 and 3. Let's call them A, B and C.

Of the 6 Guards, there are only 20 combinations of 3 Guards.

123 124 125 126
134 135 136
145 146
156
234 235 236
245 246
256
345 346
356
456

Combining the two, there are 20 combinations with Forward Group A, 20 with Group B and 20 with Group C.

Total = 60 combinations.

Sorry. I like numbers.
You are right of course ... I separated the guards from forwards and got 20 different guard combos, and the three forward combos, but added instead of multiplying.
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Old 11-13-2009, 11:59 PM
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Quote:
Originally Posted by Akzag View Post
You are right of course ... I separated the guards from forwards and got 20 different guard combos, and the three forward combos, but added instead of multiplying.
No worries, Ak. Frankly, I am totally in awe at what you do with Bracketology.

And it is much appreciated and enjoyed by many of us.
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  #9  
Old 11-14-2009, 01:06 AM
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Quote:
Originally Posted by Zagineer View Post
The answer is 60.

With 3 Forwards, there are only 3 combinations of 2 forwards. 1 and 2, 1 and 3, 2 and 3. Let's call them A, B and C.

Of the 6 Guards, there are only 20 combinations of 3 Guards.

123 124 125 126
134 135 136
145 146
156
234 235 236
245 246
256
345 346
356
456

Combining the two, there are 20 combinations with Forward Group A, 20 with Group B and 20 with Group C.

Total = 60 combinations.

Sorry. I like numbers.
Without going through all the combinations, its (6!/(3!3!))*(3!/2!) = 60 using factorials.
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  #10  
Old 11-14-2009, 02:03 AM
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Thanks, zd. I haven't used factorials in over 30 years. They're kind of esoteric, so I thought I'd take the methodic long hand approach.

Good thing there weren't 86 Forwards and 96 Guards.
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Old 11-14-2009, 09:36 AM
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I have absolutely no idea what the hell any of you are talking about. At no point in your rambling, incoherent responses were you even close to anything that could be considered a rational thought. Everyone on this board is now dumber for having read them. I award you no points, and may God have mercy on your soul.
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Old 11-14-2009, 11:22 AM
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Quote:
Originally Posted by TheBeast View Post
I have absolutely no idea what the hell any of you are talking about. At no point in your rambling, incoherent responses were you even close to anything that could be considered a rational thought. Everyone on this board is now dumber for having read them. I award you no points, and may God have mercy on your soul.


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  #13  
Old 11-14-2009, 05:06 PM
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Quote:
Originally Posted by clarkhopes View Post
9 basketball players are trying out to be on a newly formed basketball team. Of these players, 5 will be chosen for the team. If 6 of the players are guards and 3 of the players are forwards, how many different teams of 3 guards and 2 forwards can be chosen?
1. 23
2. 30
3. 42
4. 60
5. 126

OA to come
False -- There is no way to put a 2cm shaft through a 50mm hole without expanding the hole or shrinking the shaft.
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Old 11-14-2009, 09:35 PM
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Quote:
Originally Posted by JohnnyGonzaga View Post
False -- There is no way to put a 2cm shaft through a 50mm hole without expanding the hole or shrinking the shaft.
If it don't fit, force it.

That's my motto.
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Old 11-16-2009, 03:46 PM
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Quote:
Originally Posted by TheBeast View Post
If it don't fit, force it.

That's my motto.
I like it! She might not though...
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  #16  
Old 11-16-2009, 03:55 PM
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Quote:
Originally Posted by TheBeast View Post
If it don't fit, force it.

That's my motto.
LOOOOOOOOOOOOOOOOOOOOOOLLLLL
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  #17  
Old 11-16-2009, 04:48 PM
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Quote:
Originally Posted by TheBeast View Post
If it don't fit, force it.

That's my motto.
thats what she said.
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  #18  
Old 11-16-2009, 09:43 PM
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  #19  
Old 11-16-2009, 10:24 PM
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Quote:
Originally Posted by Pargo the Destroyer View Post
thats what she said.
Nice. Uber's heard that one before.

btw, Zagineer: Uber thinks you failed to take into account that for every 3 forwards one is likely to be a swing and that for every 6 guards two is likely to be a swing so really there are 6 guards, 3 forwards and 3 2/3s even though there are only 9 potential players. Figure that sh*t out.
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  #20  
Old 11-17-2009, 12:29 AM
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Quote:
Originally Posted by UberZagFan View Post
Uber thinks you failed to take into account that for every 3 forwards one is likely to be a swing and that for every 6 guards two is likely to be a swing so really there are 6 guards, 3 forwards and 3 2/3s even though there are only 9 potential players. Figure that sh*t out.
Haven't checked the math, but....

6 guards + one combo guard = 7 players for 3 guard positions, or (7 choose 3)
3 forwards + 2 combo forwards = 5 players for 2 forward positions, or (5 choose 2)

This accounts for all total combinations allowing these hybrid positions. Treating the selection of guards and selection of forwards as individual events gives the factorial form [(7!)/(4!3!)]*[(5!)/(3!2!)] = 350 combinations.
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  #21  
Old Yesterday, 06:10 PM
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I'm sure glad I brought this back up to the top from an ignominious end of one post, but where the hell is Clarkhopes? That's what I want to know!
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