Probability

We'll if they are 89% it's pretty high

It depends on what numbers are on the faces of the tetrahedral dice. The answer can be any number between 1 and 8.

If each face of the two tetrahedorns is 1, the total is always two and so there is only one answer.

If the faces of the two tetrahedrons are numbered 1,2,4,and 8 the sum will be one of eight possible numbers.

should be 1/6 chance for one. So 1/192 .5 percent

The answer is actually 1 in 1267650600228229401496703205376

or stated more neatly, 1 in 2100 .

These answers assume, of course, that the questioner means 100 consecutive times.

In poker, suits do not have rank. Two royal flush's would tie. Otherwise with an A high flush you would go to the next highest card.

2/16 = 1/8 or 12.5

First, we determine the total number of five card hands possible. Since there are 52 cards, we simply pick the first card 52 ways, then the second card 51 ways, then the third card 50 ways, then the fourth card 49 ways, and finally the fifth card 48 ways. This gives a total of 52*51*50*49*48. Since the order that we pick the cards is unimportant, we divide this total by the number of ways of permuting five objects, which is 5! = 120. So, the total becomes 52*51*50*49*48/120 = 2598960. Note this is just (52 choose 5).

Now that we know the number of possible hands, we simply divide the number of royal flushes (4) by the above 2598960:

4/2598960 = 0.000001539, the probability of getting a royal flush in the first 5 cards off the deck.

Of course, depending on the type of poker being played, the probability will differ from this value. Omaha has a higher probability than Texas Hold'em, which has a higher probability than calculated above. Wild cards can drastically change the probability. If every card in the deck is wild, then the probability is 1 (if 5 of a kind isn't allowed) or 0 (if 5 of a kind is allowed).

fifty percent

Total number of days in a leap year is 366, ie 52 weeks and 2 days.

The last 2 days can be either ( Mon Tue, Tue Wed, Wed Thu, Thu Fri, Fri Sat, Sat Sun, Sun Mon)

The possible outcomes are 7

The outcomes where one of the day is a Sunday is 2

So probability of getting 53 Sundays is = 2/7.

The exact probability is 28/97, which is about 28.87%.

The expected value is 10.5

It is a half, one out of 2 or 50:50

The answer depends on what the random variable is: it could be the number of heads, it could be the length of the longest sequence of heads (or tails), it could be the longest alternating sequence, and many other events. Since the event has not been defined, it is not possible to give a sensible answer.

It is classified through the use of Dewey Decimal System, first published in 1876. The current system is linked below if you want to see all of the different classifications.

Here are the basics of the classification system:
000-099 General works (encyclopedias and similar works) 100-199 Philosophy (how people think and what they believe 200-299 Religion (including mythology and religions of the world) 300-399 Social sciences (folklore and legends, government, manners and customs, vocations) 400-499 Language (dictionaries, grammars) 500-599 Pure science (mathematics, astronomy, chemistry, nature study) 600-699 Technology (applied sciences - aviation, building, engineering, homemaking) 700-799 Arts (photography, drawing, painting, music, sports) 800-899 Literature (plays, poetry) 900-999 History (ancient and modern, geography, travel)

13 of each suit.

Depends on the amount of colors of buttons and each amount per color.

0.25 ( P = 0.5 each time)

(1/6)2 = 1/36

Probably some sort of vaguely worm-like organism, sharing features of both animals and fungi (which is kinda our extremely distant relative). Before that, it's cells all the way down.

this is 15/91

i'm pretty sure it's a joke stick.

Six. Red1 + Blue6, R2+B5, R3+B4, R4+B3, R5+B2 and R6+B1,

Diverging definitions means any explanation of standards or set model that have weighted parameter in far distribution from the standard set model itself.If the definition suffers ,it means it lacks many areas of the parameters as defined in the set standard model itself and therefore a weak explanation or definition.

Because there are four aces in a 52-card deck, the probability is 4/52, or 1/13.

50% or 1/2