

Double checking my answers a-f and need help with g-j 2. Consider a city sponsored lottery...
4. At a local fundraising, you can purchase a ticket for $5, and select 3 numbers in any order from 1 to 20. The fundraisers also select 3 numbers. If you have all 3 winning numbers, then you win $50. If you have exactly 2 winning numbers, then you win $10. And finally, if you have exactly 1 winning number, then you win $5. (a) (6 points) Complete the table below. The Number of The Amount of The Probablity of...
be the number of winning numbers that you have, and winning numbers. Pla) be the probability of P(z) Pa) Answers Using n Fraction Only 2 0 (b) (2 points) Use your calculator to find the mean μ (i) (2 points) Use your calculator to find the standard deviation σ. (j) (3 points) Use your calculator to find the exact value for the variance reduced fraction. ơ2 in 6)
15.Many newspapers carry a certain puzzle in which the reader must unscramble letters to form words. How many ways can the letters of EMDANGL be arranged? Identify the correct unscrambling, then determine the probability of getting that result by randomly selecting one arrangement of the given letters. How many ways can the letters of EMDANGL be arranged? Identify the correct unscramble of EMDAGL? What is the probability of coming up with the correct unscrambling through random letter selection? 16. Many...
In a lottery game, a player picks 4 numbers from 1 to 46. If 2 of those 4 numbers match those drawn, the player wins third prize. Let's walk through the steps to determine the probability of winning third prize. In how many ways can 2 winning numbers be chosen from the possible 4 numbers? In how many ways can 2 non-winning numbers be chosen from the pool of all non-winning numbers? The number of favorable outcomes would be to...
4.6/5. A presidential candidate plans to begin her campaign by visiting the capitals in 3 of 48 states. What is the probability that she selects the route of three specific capitals? (Type an integer or a simplified fraction.) Is it practical to list all of the different possible routes in order to select the one that is best? 7. How many different ways can the letters of "statistics" be arranged? The number of different ways that the letters of "statistics"...
8. Find the probability of winning a lottery with the following rule. Select the six winning numbers from 1, 2, . . . , 37. (In any order. No repeats.) P(winning)=____ (Type an integer or a simplified fraction.) 9. In designing an experiment involving a treatment applied to 3 test subjects, researchers plan to use a simple random sample of 3 subjects selected from a pool of 57 available subjects. (Recall that with a simple random sample, all samples...
Please help to solve question 1 and subsections 1-4 1: Powerball Consider the multi-state lottery Powerball game. Each ticket is $2 and allows a player to select 5 white balls from 1 to 69 (without replacement), and 1 Red Powerball, from 1 to 26. The order of the five white balls does not matter when evaluating a win. If there are 64 losing whiteball numbers, how many ways can the winner pick 4 of them. If the player is only...
Need help with assignment This assignment involves simulating a lottery drawing. In this type of lottery game, the player picks a set of numbers. A random drawing of numbers is then made, and the player wins if his/her chosen numbers match the drawn numbers (disregarding the order of the numbers). More specifically, a player picks k distinct numbers between 1 and n (inclusive), as well as one bonus number between 1 and m (inclusive). "Distinct" means that none of the...
JAVA Lab -Lottery Calculator IMPORTANT: This lab is best implemented using a loop structure. If you implement this without a loop, you would need to run your program once for each test item. Create a java program that will test for winning numbers on a lottery game. Each lottery ticket will have 5 integer numbers. Valid numbers must be integer numbers between 1 and 55 Assume that the winning Lottery ticket is 1 9 15 33 40 Your program is...
2. Suppose an electronics store receives 30 graphing calculators. a. How many different ways can the store select 4 calculators from among the 30 to send to a customer? b. If 6 of the calculators are defective, how many of the selections contain no defective calculators? c. Use the results of parts a and b to calculate the probability that the customer receives at least one defective calculator. d. How many of these selections contain 1 defective calculators? Combine this...