I want solutions of all these examples. Example 4The probability of winning a prize in a game of chance is 0.48. What is the least number of games that must beplayed to ensure that the probability of winning at least twice is more than 0.95?Example 5The yield of a variety of Farmer Jase's pumpkin patch has a probability density function:kx,0 Šx<3f(x) = }k(6 – x), 3 6a. Find the varianceb. Find the probability Pr(u – 1 a) = 0.6, giving your answer correct to one decimal place.Example 6In a small factory producing bamboo products, the standard acceptable measurement for a bamboo straws'lengths are between 10.085 cm and 12.075 cm. Alexis has noticed that 6% of the straws are rejected for beingtoo short and another 6% are rejected for being too tall. What is the mean and standard deviation ofdistribution assuming that the straws' lengths are normally distributed? (2dp)Example 7A sample of four chocolate bars are randomly selected from a box of ten. Six of the chocolates in the box aremilk chocolate. (without replacement)a. Create a probability distribution table showing the sampling distribution of the sample proportionof milk chocolate bars in the sample.b. Evaluate Pr(0 < P <0.7) and hence evaluate Pr(P < 0.7 | P > 0).Example 8In a particular university, the probability that any one student is male is 0.65. Four students are selected atrandom from this university as a sample.a. Create a probability distribution table showing the sampling distribution of the sample proportionof female students in the sample. (4dp)b. Find Pr(P <0.65|P > 0). (4dp)Example 9A study is done in Sydney to estimate the proportion of people living there who have travelled outside ofAustralia. Previous research has found that this proportion is equal to roughly 28%.a. Find the minimum sample size needed for the study in order to obtain a minimum of 5% margin oferror in an approximate 95% confidence interval for this proportion. (use k=1.96)

Name: I want solutions of all these examples. Example 4The probability of wi
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Description: I want solutions of all these examples. Example 4The probability of winning a prize in a game of chance is 0.48. What is the least number of games that must beplayed to ensure that the probability of winning at least twice is more than 0.95?Example 5

The probability of winning a prize in a game of chance is 0.48 Probability of loosing i.e., Not…

Math

Statistics

Example 4 The probability of winning a prize in a game of chance is 0.48. What is the least number of games that must be played to ensure that the probability of winning at least twice is more than 0.95?

Example 4 The probability of winning a prize in a game of chance is 0.48. What is the least number of games that must be played to ensure that the probability of winning at least twice is more than 0.95?

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Our book page 23 #5. Solve for x₁,x₂and x3 x₁ + x₂ + 2x₂ = 8 -x₁ −2x₂ + 3x₂ = 1 = 10 3x₁ - 7x₂ + 4x3 =
So I decide to go to Cinnaholic once day and I buy two cinnamon rolls. I notice that these cinnamon rolls do not appear to be the same size, so naturally I eat the smaller one first and then eat the bigger one. As I am sitting on my couch stuffed from those delicious rolls, I start to think, "I wonder if Cinnaholic makes their cinnamon rolls to the size they claim them to be." Of course I have to go and purchase several rolls, weigh them (in ounces), and eat them. 30 pounds later, I have collected all of my data and tabulated it below: Cinnamon Roll Weight 5.6, 6.3, 6.1, 6.1, 5.9, 5.8, 6.0, 6.0, 6.1, 6.3, 6.3, 6.3, 6.4, 5.8, 5.7. Cinnaholic claims that their Cinnabon rolls are made to weigh 6.1 ounces on average. The mean is 6.0467 Standard deviation: 0.2475
Hello, Can you explain problem c) I do not understand the solution.
Look at each pair of solutions below. Did anyone get the correct solution? If not, spot the error or errors. Peter's Jane's solution solution Problem # 1 G** = 163x+1 x-2 x-2 = 163x+1 64 x-2 = 163x+1 4-3(x-2) = 42(3x+1) 43(x-2) = 42(3x+1) -Зх + 6 3 бх + 2 Зх- б - бх + 2 -9x = -4 -3x = 8 X = X = 3 Problem # 2 (0.6)*-3 > (0.36)-x-1 (0.6)*-3 > (0.36)¬x-1 (0.6)*-³ > (0.36)~x-1 (0.6)*-3 > (0.6²)~*-1 (0.6)*-3 > (0.6²)-*-1 (0.6)*-3 > (0.6)2(-x-1) (0.6)*-3 > (0.6)²(-x-1) (0.6)*-3 > (0.6)-2x-2 (0.6)*-3 > (0.6)-2x-2 х— 3 >-2х-2 х — 3 1 Зх . 3 3 A.
please answer in a digital response so I may fill in the blanks, thank you in advance!
i need Solution of 11, 12, 13 parts