Question

Choose six different number at random from 1~45 what's the expected value of number of choosing...

Choose six different number at random from 1~45
what's the expected value of number of choosing until each number from 1~45 has been drawn ?

please explain thoroughly. Thanks

0 0
Add a comment Improve this question Transcribed image text
Answer #1

Here we want to select six different number at random from 1~45

That is we choose the numbers from uniform distribution.

So the expected value = ( 1 + 45)/2 = 23

We need as many as samples of size 6 so we get each number from 1~45.

So the expected value of number of choosing until each number from 1~45 has been drawn = expected value of the sample mean = population mean = 23

Therefore answer of this question is 23.

Add a comment
Know the answer?
Add Answer to:
Choose six different number at random from 1~45 what's the expected value of number of choosing...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • 1. Successful value chain management involves six requirements. Please explain each element of the six requirements...

    1. Successful value chain management involves six requirements. Please explain each element of the six requirements thoroughly giving examples of each. What types of organizational benefits does value chain management provide? Are there obstacles to value chain management? Who has the power in the value chain? Explain your answers.

  • (a) Design an algorithm that reveals some secret integer number from the set {1, 2, ......

    (a) Design an algorithm that reveals some secret integer number from the set {1, 2, ... , n} by guessing random numbers within the given range until the secret number has been guessed. Numbers should be replaced after being guessed such that ​it is possible to guess 2 and then 2 again​, assuming 2 is in the given range. The algorithm should return both the secret number as well as the number of guesses taken. (b) If possible, calculate the...

  • 1) You start with a full deck of cards, which have been shuffled. You draw cards from the deck, w...

    1) You start with a full deck of cards, which have been shuffled. You draw cards from the deck, with out replacement, until you get a card other than an ace. What is the expected value of the number of cards drawn? 2) What is the expected number of face cards (jack, queen, or king) in a three card hand drawn at random from a standard deck of cards? 1) You start with a full deck of cards, which have...

  • Random variables and expected value Shared Birthday Height Arrangements Example: How many pairs of people in...

    Random variables and expected value Shared Birthday Height Arrangements Example: How many pairs of people in this room do we expect to share a birthday? Example: If we randomly arrange n people in a line, what is the expected number of people who are taller than all adjacent people? Assume each person's height is different (no ties). If there are 30 people in the room, how many pairs of people are there? What is the probability that two particular people...

  • A box contains four green balls. We choose balls at random, with replacement, according to the...

    A box contains four green balls. We choose balls at random, with replacement, according to the following rules: (i) Upon choosing each ball from the box, we mark it with a red stripe before replacing it in the box. (ii) We stop as soon as we choose a ball with a red stripe (i.e. the ball has been chosen twice). Let x= the number of times that balls were chosen from the box. (Note that x must be at least...

  • A box contains 5 green balls. We choose balls at random, with replacement, according to the...

    A box contains 5 green balls. We choose balls at random, with replacement, according to the following rules: (i) Upon choosing each ball from the box, we mark it with a red stripe before replacing it in the box. (ii) We stop as soon as we choose a ball with a red stripe (i.e. the ball has been chosen twice). Let x= the number of times that balls were chosen from the box. (Note that x must be at least...

  • 11.In a lottery​ game, the jackpot is won by selecting six different whole numbers from 1...

    11.In a lottery​ game, the jackpot is won by selecting six different whole numbers from 1 through 38 and getting the same six numbers​ (in any​ order) that are later drawn. In the Pick 3 ​game, you win a straight bet by selecting three digits​ (with repetition​ allowed), each one from 0 to​ 9, and getting the same three digits in the exact order they are later drawn. The Pick 3 game returns $500 for a winning​ $1 ticket. Complete...

  • 1. Demonstrate that bond yields and interest rates reflect the effect of six different things. 2....

    1. Demonstrate that bond yields and interest rates reflect the effect of six different things. 2. Define the real interest rate and five premiums that investors demand as compensation for risk. 3. Define each of these concepts: expected future inflation, interest rate risk, default risk, taxability and lack of liquidity. 4. Explain how each of these concepts influence investors: expected future inflation, interest rate risk, default risk, taxability and lack of liquidity. (PLEASE DO NOT USE ANSWERS THAT HAVE ALREADY...

  • Find a rec. relation for an,k, the number of ways to order n doughnuts from k...

    Find a rec. relation for an,k, the number of ways to order n doughnuts from k different types of doughnuts if two or four or six doughnuts must be chosen of each type. Answer is an,k = an-2,k-1+an-4,k-1+ an-6,k-1., please explain how to geit it, thanks.

  • Expected Number : 250 Please choose one of these to program this code. MATLAB, Python, or...

    Expected Number : 250 Please choose one of these to program this code. MATLAB, Python, or C++. Thank you. create a program where you generate 1000 random numbers between 0 and 1. Keep track of how many numbers are gen- erated in each of the four quartiles, 0-0.25, 0.25-0.5, 0.5-0.75, 0.75-1.0, and compare the actual counts with the expected number. Is the difference within reasonable limits? How can you quantify whether the difference is reasonable?

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
Active Questions
ADVERTISEMENT