the group is called 3 Piece and it is a group from the chi it has a sond called ooh awh
135169
Try http://www.amazon.com/
440161
Its called "The 13587 Song" and it is by The Barron Knights. It is a bit of fun where they replace the notes in the octave (Doh Ray Me Fa...etc) with the numbers 1 to 8.
662025
Voices of Theory is the group name and the song is called "say it".  It was my cousins wedding song.
521216
Im assuming that by using the word 'groups', (plural) you are not allowed all four in one group as a solution.\nSo, if the counters are the same, then 2 ways:\n1, 1, 1, 1 \nand\n2, 2\n\nIf the counters are different, then 4 ways.  (If the counters are:\na, b, c, d then:\nab,cd\nac,bd\nad, bc\na, b, c, d. )\n\nIf this is for a 3rd grader then the former is probably what they are looking for, but I can't really know that.  The latter seems a little complicated for the average 3rd grader.
455783
It's known as the isosceles three way: /_&#92;
154109
It comes with the name.
575922
i believe there are support groups
109988
Yes its called M*a*s*t*e*r*b*a*t*i*n*g
332414
wiener grabbers sounds like the perfect name for your group
51051
This is different for different groups.  I suggest asking the group owner this question.
378722
1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p3\n\nGroup VA, Period 4, Main group
431224
by three line segments duh.. a traingle
524116
I would give it a 9 and 3/4! They are my fav group now. So sexy! They video is off da chain too!
388628
Group: Sigur Rós\nSong title: Hoppipolla
96829
For the first question, that means you want to know about committees with exactly 3 women and committees with exactly 4 women. Since these are independent cases, we consider each separately and add the result. \nFor 3 women, we need to know how many unordered groups of 3 women we can choose from 4 women, so we have 4[Choose]3. The men have 2 people on this committee, so they contribute 4[Choose]2 to the product for a total of (4[Choose]3)*(4[Choose]2) committees with exactly 3 women on board. \nThere is only one way to grab an unordered set of 4 objects from a set of 4 objects, so we go right to the men. There are 4 ways the men can fill the last spot, so this is 1*4=4 different committees with 4 women on board.\nThus the total number of committees with a majority of women on board is (4[Choose]3)*(4[Choose]2) + 4.\nThe second part is very similar to the first.
297135
It's called The Weight by The Band
661935
3 some's work wonders.