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Total number of ways to choose 3 days out of 7 is 7!/(3!4!) = 35
The number of "good" ways (no rain in the weekend) is 5!/(3!2!) = 10
The probability is 10/35= 0.286

2007-10-06 21:40:55 · answer #1 · answered by Ivan D 5 · 0 0

It partially depends on your definition of weekend. I am going to assume you mean Saturday and Sunday, but not Friday.

Here are the possibilities. The numbers represent the days of the week, 1 being Monday.

123 * 124* 125* 126 127 134* 135* 136 137
145* 146 147 156 157 167 234* 235* 236
237 245* 246 247 256 257 267 345* 346
347 356 357 367 456 457 467 567

10 out of the 35 have no 6 or 7, which is 28.57%. If you take the Fridays (5) out too, it gets even lower: 4/35, or 11.43%

2007-10-06 21:45:47 · answer #2 · answered by Maj_Idiot 2 · 1 0

It's the number of ways it can rain 3 times in 5 days divided by the number of ways it can rain 3 times in 7 days.
(5!/(2!*3!))/(7!/(4!*3!)) = 28.57%

Doug

2007-10-06 20:37:16 · answer #3 · answered by doug_donaghue 7 · 0 0

I would say 50:50, because nature can not be controlled by statistics.

2007-10-06 20:33:24 · answer #4 · answered by Lili T 2 · 0 3

Ask Murphy....

2007-10-06 20:45:02 · answer #5 · answered by NewLife 2 · 0 2

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