answersLogoWhite

0

🎒

Probability

The probability of a certain event is a number expressing the likelihood that a specific event will occur, expressed as the ratio of the number of actual occurrences to the number of possible occurrences. In mathematics, it is a measure of how often an event will happen and is the basis of statistics.

14,643 Questions

Relate probability to the study of genetics?

Probability is what chance something has to happen. The Punnett Square is a way how to predict in genetics how likely an offspring is to have a trait passed on from parents, or in other words find out the probability of a trait being in the phenotype or the genotype.

How big is a head lice?

Well a Head Louse doesn't get very big about 3 Millimeters

Three balls are drawn one at a time without replacement from an urn that contains four white and six red balls what is the probability of drawing a red ball on the third draw?

P(R on the third draw) = 3/5 = 0.60 = 60%

To calculate the probability of this event you have to consider all the possible outcomes that give a Red ball on the third draw. They are four:

[1R,2R,3R], [1R,2W,3R], [1W,2R,3R], [1W,2W,3R].

The probability for these four events are:

1.- P(1R,2R,3R) = (6/10)(5/9)(4/8) = 1/6

2.- P(1R,2W,3R) = (6/10)(4/9)(5/8) = 1/6

3.- P(1W,2R,3R) = (4/10)(6/9)(5/8) = 1/6

4.- P(1W,2W,3R) = (4/10)(3/9)(6/8) = 1/10

Then the probability looked for is the sum of all four:

P(R on the third draw) = 1/6 + 1/6 + 1/6 + 1/10 = 3/5 = 0.60 = 60%

How many face cards in a deck of 52 cards?

There are 4 jacks, 4 queens, and 4 kings or 12 face cards in a deck of 52 cards.

What are some advantages and disadvantages of multistage sampling?

a disadvantige is that a rocket gets disposed of after each flight

Give the example of why probabilities of A given B and B given A are not same?

Let's try this example (best conceived of as a squared 2x2 table with sums to the side). The comma here is an AND logical operator. P(A, B) = 0.1 P(A, non-B) = 0.4 P(non-A, B) = 0.3 P(non-A, non-B) = 0.2 then P(A) and P(B) are obtained by summing on the different sides of the table: P(A) = P(A, B) + P(A, non-B) = 0.1 + 0.4 = 0.5 P(B) = P(A,B) + P(non-A, B) = 0.1 + 0.3 = 0.4 so P(A given B) = P (A, B) / P (B) = 0.1 / 0.4 = 0.25 also written P(A|B) P(B given A) = P (A,B) / P (A) = 0.1 / 0.5 = 0.2 The difference comes from the different negated events added to form the whole P(A) and P(B). If P(A, non-B) = P (B, non-A) then P(A) = P(B) and also P(A|B) = P(B|A).

A tourist in France wants to visit 10 different cities If the route is randomly selected what is the probability that she will visit the cities in alphabetical order?

This is a sampling problem where the entire population is selected and there is no replacement. The chance of selecting all cities in alphabetical order is: (1/10)*(1/9)*(1/8)*(1/7)*(1/6)*(1/5)*(1/4)*(1/3)*(1/2) of 1/(10!) = 2.75 e-7. If we consider alphabetical order can be highest to lowest or lowest to highest, then the probability doubles or: 2/(10!)

What are the characteristics of a normal distribution curve?

Characteristics of a Normal Distribution

1) Continuous Random Variable.

2) Mound or Bell-shaped curve.

3) The normal curve extends indefinitely in both directions, approaching, but never touching, the horizontal axis as it does so.

4) Unimodal

5) Mean = Median = Mode

6) Symmetrical with respect to the mean

That is, 50% of the area (data) under the curve lies to the left of

the mean and 50% of the area (data) under the curve lies

to the right of the mean.

7) (a) 68% of the area (data) under the curve is within one

standard deviation of the mean

(b) 95% of the area (data) under the curve is within two

standard deviations of the mean

(c) 99.7% of the area (data) under the curve is within three

standard deviations of the mean

8) The total area under the normal curve is equal to 1.

Is a parallelogram's diagonals perpendicular?

If the parallelogram happens to also be a rhombus (i.e. has all sides equal in length) then yes, otherwise no.

What is oc curve?

Definition OC Curves or Operating Characteristic Curves refer to a graph of attributes of a sampling plan considered during management of a project which depicts the percent of lots or batches which are expected to be acceptable under the specified sampling plan and for a specified process quality. The specified sampling plan may be singular, sequential or iterative and may be using a particular size of a sample depending upon the demands of the project and could yield the results of acceptance or rejection based on a specified criteria. It helps in the selection of sampling plans It aids in the selection of plans that are effective in reducing risks. It can help in keeping the high cost of inspection low. There are two ways of calculating the OC curves. Binomial Distribution Poisson Formula Type A - Gives the probability of acceptance for an individual lot coming from finite production. Type B - Gives the probability of acceptance for lots coming from a continuous process. Type C - Gives the long-run percentage of product accepted during the sampling phase.

How is Probability used in the gambling industry?

It depends on what you mean, but here is a basic description of how it works. Payouts in gambling games are based on the probability of winning, but the payout is less than the true probability of winning. Just as a basic example, the odds of rolling a 12 in the game Craps is 1 in 36, but if bet on the 12 and win, you only win 30 times the amount bet. So basically, you would have to make a $1 bet 36 times to win $30.

How are quadratic equations used in real life?

Many real life physics problems are parabolic in nature. Parabolas can be shown as a quadratic equation. If you have two variables then usually you can use the equation to find the best solution to a problem.

Also, it is a beginning in the world of mathematical optimization. Some equations use more than two variables and require the technique used to solve quadratics to solve them. I just ran an optimization of 128 variables. To understand the parameters I needed to set I had to understand quadratics.

IF you roll a fair dice and toss a coin at the same time what is the probability that you will get a head and a 6?

Since we want both a head and a 6 we need the multiplication rule of probabilities. Chance of head is 1/2 and chance of 6 is 1/6 so chance of both is 1/12. P( head and 6)= 1/12= about .08333

What is the probability of getting five tails in a row?

The probability of getting five tails in a row is 1/2^5, or 1 in 32.

The probability of getting five heads in a row is 1/2^5, or 1 in 32.

Thus, the probability of getting either five heads or five tails in five tosses is 1 in 16.

(The caret symbol means "to the power of," as in 2^5 means "2 to the 5th power.")

If one card is drawn from a regular desk cards what is the probability the card will not be a ace?

There are total of 52 cards in a deck and 4 of those are Aces. Therefore, there are 48 card non-ace. The probability of drawing one card that is not an ace will be 48 divided by 52. The answer is 12/13.

What does the Probability of success in a binomial trial symbol?

In typical notation, "p" is the probability of sucess and "q" is the probability of failure. So q = 1 - p. But for your question: p = p.

The letter of the word statistics are scrambled and the letters are rearranged find the probability that the vowels occur together?

http://wiki.answers.com/Q/The_letter_of_the_word_statistics_are_scrambled_and_the_letters_are_rearranged_find_the_probability_that_the_vowels_occur_together"

For some positive value of Z the probability that a standard normal variable is between 0 and z is 0.3770. The value of Z is?

P(0 < Z < z) = 0.3770 is the same as looking at P(Z < z) = 0.8770 because the other half of the curve (anything less than 0) has probability of 0.5. Now this is a problem of just looking it up from the table. The table gives a value z = 1.16 for the probability of 0.8770. So P(0 < Z < 1.16) = 0.3770.

One more chance?

Lick wee and dance on the ceiling to get one more chance

What is the probability of drawing a Queen of Clubs or a Queen of Spades from a deck of 52 cards?

Reason:

There are only 2 cards in the deck of 52 which could be either a Queen of Clubs or Queen or Spades, So there is a 2 out of 52 chance, or 3.8461538 % chance.

Trending Questions
Implementation on MIS in a distribution firm? If the odds of an event are 1 to 1 what is the probabilty of the event? How many questions can you miss to get an 83 on a 150 question test? If a coin and a dice is tossed what is the probaility of getting a heads and six? In a standard deck of 52 playing cards what is the probability of drawing two ace on one draw? Is drawing marbles from a bag without replacing them dependent or independent? A deck of cards is shuffled. What is the probability that all spades are together? How do you find the probability when it involves marbles picked out of 2 different bags of marbles? How normal distribution is better? Find the number of distinguishable permutations of letters in the word appliance? How many possible outcomes would be if three coins were tossed once? What is the probability of randomly selecting a four-child family with exactly two boy children? How many eight-bits strings have at least one 1? How many different 6 letter arrangements can be formed using the letters absent if each letter is used only once? What are thePossible totals that can show on three dice? What is the value of state quarters in coin collections? What distribution whose five number summary is 3.8 55.3 73.4 89.3 142.1 has at least one outlier? What is the probability of not rolling a 6 on a die? What is the probability that any two people in a random group of 30 have the same birthday that is the same month and date? What is the difference between population and parameters?