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The probability of picking the #1 marble on the first draw is 1/12.

If you've done that, then the probability of picking the #2 marble on the second draw is 1/11.

If you've done that, then, the probability of picking the #3 marble on the third draw is 1/10.

If you've done that, then, the probability of picking the #4 marble on the fourth draw is 1/11.

etc.

etc.

So the probability of doing all of them in sequence is (1/12) x (1/11) x . . . x (1/1).

That's exactly the reciprocal of (12!). According to my $1.49 calculator, your chances

of success without peeking amount to about

0.00000020877 percent (rounded)

Not a smart bet.

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Q: What is the probability of chossing 12 marbles from a jar in numercial order?
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What is get the marbles out of your mouth?

Stop mumbling.....I think it comes from the practice of old; In order to help overcome a speech impediment or just to have better elocution and pronunciation one would learn to speak while holding a small number of marbles in ones mouth. in time it becomes easier and easier to speak despite the mouthful, and the end result is once the marbles are removed you speak more clearly and understandably


What is the probability of five books being placed in alphabetical order of their titles if randomly put on a book shelf?

There are 5! (that is, 120) distinct ways to arrange five items. Only 1 of them will have the books in alphabetical order by title. So the probability that it happens by random is 1/120.


How do you use a z table?

A z table is used to calculate the probability of choosing something that is normally distributed. In order to use it, first a z score is needed. A z score is the number of standard distributions a value is away from the mean of the data. In order to find the z score, take the value of the datum, subtract the mean, then divide by the standard deviation. The result is a z score. Look up the z score on the table to find the probability of getting anything equal to or lesser than the value you chose.


What are the odds in favor of getting at least one head in 3 consecutive flips of a coin?

>>> 1:7 (or, if you like probability, 87.5%)I disagree. There are four possible combinations of three tosses (where order does not matter):HHHHHTHTTTTTThree of these combinations will show at least one head - only by throwing three tails will you not throw at least one head.Thus, the probability of throwing at least one head in three flips is 75%.


What are the chances you are going to toss 2 pennies 20 times How many times do you expect the 2 pennies will come up 1 head and 1 tail?

The key to probability is to identify how many outcomes are possible. Put a bunch of pennies on the table and have your son move them around to indicate how many possibilities there are for arranging two coins. He will quickly find that he can have HH, TT, HT, or TH So tossing two pennies will work out in one of these arrangements -- no matter how many times they're tossed. Probability is a fraction: the number of outcomes that match the criteria [I call these 'winners'] over all possible outcomes. Each of the outcomes in the list, then, has a 1/4 chance of happening. However, 2 of the outcomes result in one head and one tail [the order doesn't matter], so we can group thise to give the 1head-1tail choice a total probability of 1/2 Once you have the basic fraction of probability, he can multiply that by the number of tosses to work out the specific answers for your questions above

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what mathematicians agreed on an so that numercial expressions would have only one value?


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What is the probability of drawing 2 hearts and then a spade in that order from a deck of 52 cards?

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What is get the marbles out of your mouth?

Stop mumbling.....I think it comes from the practice of old; In order to help overcome a speech impediment or just to have better elocution and pronunciation one would learn to speak while holding a small number of marbles in ones mouth. in time it becomes easier and easier to speak despite the mouthful, and the end result is once the marbles are removed you speak more clearly and understandably