That's going to depend on several facts which, sadly, you've chosen
not to share with us, such as:
-- How many marbles are in the pot before you add any ?
-- How many of those originals are blue ?
-- How many of the ones you add will be blue ?
-- How many will you chose ?
-- Will you keep each one you choose or replace it ?
All of these make a difference. Since we don't have any of this information,
any intention we may have to answer the question is doomed.
the probability that a blue one is chosen is 5/10 which is equal to 1/2
If you have an equal amount of odd and even numbers in a determined sample space, the probability of choosing and odd number is 1/2 (.5).
Probability of getting a head or tail is not equal
It is the probability of an event that will definitely happen.
For any particular trial, the total probability is 1.
the probability that a blue one is chosen is 5/10 which is equal to 1/2
i think 6 out of 9 right? then you simplify to equal 1 out of 3.:)
If you have an equal amount of odd and even numbers in a determined sample space, the probability of choosing and odd number is 1/2 (.5).
Marble is mainly CaCO3 so its one mole is equal to 100 g.
Since each of the three colours has an equal chance of being drawn, theoretically if you draw four marbles from the bag, you should have at leas two of the same colour.However, there is a 1/3 (33.33%) chance that the first two marbles you pull out will be the same color. There is just a guarantee that you will have two of at least one color after pulling out four.
There are 8 marbles in the bag, and 6 are green, so the chance that the first one you pick is green is 6/8 or .75. Let's call the event where you pick the green marble first, G, for green of course. Now since you picked a marble there are only 7 left. If you picked a green one then the chances of picking a purple one are now 2/7 since there are two purple marbles and seven total marbles. Let's call the event of picking the purple marble F, (I was going to use P but we need that letter for probability. Purple is a fine color so I picked F.) Now we use the conditional probability rule that tells us what is the chance of picking purple given that we already picked green. The symbol P(F|G) means probability of event F given that event G has already happened. P(F|G)= (the probability of picking green and purple)/ (probability of picking green.) We know these from above. G=6/8 and If we pick a green, probability of picking a purple is 2/7 so we multiply these to get probability of picking both and we have 6/8x2/7 or 12/56. So 12/56=(Probability of Picking green and purple)/( probability of picking green). We have 12/56=[P(G and F)]/(6/8) we want P(G and F) so we multiply 12/56x 6/8 and we have 72/448 So the answer is : 72/448 or about .16 (NOTE: this would be a totally different problem if we took out the first marble then put it back. It is important to be sure what is being asked. If you replaced the marble, the problem is much easier. It is simply 6/8 x 2/8 =12/64 or 3/16) Some people have trouble remembering or understanding the conditional probability rule. I will take just a second to explain it in the hopes it will make it easier to use and remember. The multiplication rule says if we have two mutually exclusive events, A and B, the probability of A and B is P(A)xP(B), so if we want event A to occur THEN event B, we have P(A)xP(B|A) which means probability of A multiplied by probability of B given A has already happened. This equal probability of A and B so we have: P(A)xP(B|A)=P(A and B) . Now divide by P(A) and we have: P(B|A)=P(A and B)/P(A). This is the way the rule is usually stated. Note: P(A|B)=P(A and B)/P(B).
A planet's gravity is cause by it's mass (how big it is and it's density). The bigger it is the stronger it's gravitationally pull is. Imagine this: that all the planets are marbles (with the size of the marble equal to how big the actual planet is) and imagine that all the marbles are on a stretchy cloth suspended in air on earth, the bigger marbles should make the cloth go down in that area and causes the other marbles to come to it.
This is a simple one, it basically means that whatever quantity is stated is equal to the amount specified or less. eg. What is the probability that a boy chooses no more than 7 marbles.(this is basically saying that the boy is going to choose 7 marbles or less). Hope i helped
From a probability perspective fair means equal probability.
One is a measure of probability, the other is a measure of width! And neither is the same as equal age, or equal loudness!One is a measure of probability, the other is a measure of width! And neither is the same as equal age, or equal loudness!One is a measure of probability, the other is a measure of width! And neither is the same as equal age, or equal loudness!One is a measure of probability, the other is a measure of width! And neither is the same as equal age, or equal loudness!
2 out of 3 times 3 out of 5
From a probability perspective fair means equal probability.