There are 15 balls in an urn. 5 red balls, 5 blue balls, and 5 white balls. Three balls are taken simultaneously.
The order of the balls does not matter so this is a combination problem. For each item, the sample space consists of
"C^{15}_3 = \\frac{15!}{3!(15-3)!} \n\n= \\frac{13 \\times 14 \\times 15}{2 \\times 3} \n\n= 455" items.
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