Probability of X<4 for X~Bi(5,0.2)

In summary, the conversation discusses the evaluation of the probability of X<4 for a random value X with a binomial distribution of 5 trials and a probability of success of 0.2. The conversation also mentions evaluating M[2-3x] and D[2-3x] for this random value. The speaker advises the listener to refer to their course materials for definitions of terms and symbols.
  • #1
Madou
42
0
For a random value X~Bi(5,0.2) evaluate the probability of X<4.
Any ideas?
What is Bi?
 
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  • #2
Other things i want to evaluate about the random value X~Bi(5, 0.2):
1) M[2-3x]
2)D[2-3x]
 
  • #3
Hey, it's your problem. You should be the one who knows what terms and symbols you are using! If I had to guess, it would be that "Bi(5, 0.2)" is the binomial distribution with and event with probability of success 0.2 repeated 5 times. I would also guess that "M" is the mean value and D is "standard deviaton". But again, it is your course. Those terms should be defined in your text or notes.
 
  • #4
thank you, i'll check it all out )
 

Related to Probability of X<4 for X~Bi(5,0.2)

1. What does "X~Bi(5,0.2)" mean?

When we say "X~Bi(5,0.2)", it means that X follows a Binomial distribution with 5 trials and a probability of success of 0.2. This means that X can take on values from 0 to 5, and each trial has a 0.2 probability of resulting in a success.

2. How is the probability of X<4 calculated for X~Bi(5,0.2)?

The probability of X<4 for X~Bi(5,0.2) can be calculated by finding the sum of the probabilities of X taking on values 0, 1, 2, or 3. This can be done using the binomial probability formula or by using a binomial probability table.

3. Can the probability of X<4 be greater than 1 for X~Bi(5,0.2)?

No, the probability of X<4 cannot be greater than 1 for X~Bi(5,0.2). This is because probabilities must always be between 0 and 1, inclusive.

4. What is the significance of the probability of X<4 for X~Bi(5,0.2)?

The probability of X<4 for X~Bi(5,0.2) represents the likelihood of getting a value less than 4 when conducting 5 trials with a 0.2 probability of success. It can be useful in predicting the outcome of future trials or in making decisions based on the likelihood of certain events occurring.

5. How can the probability of X<4 be used in real-life situations?

The probability of X<4 for X~Bi(5,0.2) can be used in various real-life situations such as in business decision-making, risk analysis, and forecasting. For example, a company may use this probability to estimate the likelihood of a product being successful based on previous market trends, or a weather forecast may use this probability to predict the likelihood of a certain amount of rain occurring in a given area.

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