A random sample of n=100 observations is selected from a population with μ=29 and σ=17. Approximate the probabilities shown below.
a.
P(x≥28) |
b.
P(22.≤26.8) |
c.
P(x≤28.2) |
d.
P(x≥27.0) |
a. P(x≥28)=______(Round to three decimal places as needed.)
b. P(22.1≤26.8)=_____(Round to three decimal places as needed.)
c. P(x≤28.2)=_________ (Round to three decimal places as needed.)
d. P(x≥27.0)equals=_______(Round to three decimal places as needed.)
A random sample of n=100 observations is selected from a population with μ=29 and σ=17. Approximate...
A random sample of =100 observations is selected from a population with μ=31and sigma equals 25σ=25. Approximate the probabilities shown below. a. P(x overbarxgreater than or equals≥28) b. P(22.1less than or equals≤x overbarxless than or equals≤26.8) c. P(x overbarxless than or equals≤28.2) d. P(x overbarxgreater than or equals≥27.0) a P(x overbarxgreater than or equals≥28)=________(Round to three decimal places as needed.) b. P(22.1less than or equals≤x overbarxless than or equals≤26.8)=__________(Round to three decimal places as needed.)...
A random sample of n=100 observations is selected from a population with μ=31and sigma equals 25σ=25. Approximate the probabilities shown below. a. P(x overbarxgreater than or equals≥28) b. P(22.1less than or equals≤x overbarxless than or equals≤26.8) c. P(x overbarxless than or equals≤28.2) d. P(x overbarxgreater than or equals≥27.0) a. P(x overbarxgreater than or equals≥28)equals=3880.573880.57 (Round to three decimal places as needed.) answer a is correct- need b, c , and d.
A random sample of n= 100 observations is selected from a population with u = 29 and o = 17. Approximate the probabilities shown below. a. P(x228) b. P(22.1sxs 26.8) c. P(xs 28.2) d. P( x270) Click the icon to view the table of normal curve areas.
4.18 A random sample of size 25 is selected from a population with mean μ = 85 and standard deviation σ-4. Approximate the following probabilities using the central limit theorem (a) PrX 86, 6451 (b) PrX < 84.340] (c) Pr(83.04 〈 X < 86.96]
Suppose a random sample of=100 measurements is selected from a population with mean μ and standard deviation σ.For each of the following values of μ and σ, give the values of u Subscript x overbarμx and sigma Subscript x overbar Baseline .and σx. a. μ=55, σ=22 b. μ=25, σ=100 c. μ=10, sigma=8080 d. u=55, σ=190 a. mu Subscript x overbarμxequals=______ sigma Subscript x overbarσxequals=_______ (Type an integer or a decimal.)
A random sample is selected from a population with mean μ = 102 and standard deviation σ = 10. Determine the mean and standard deviation of the xbar sampling distribution for each of the following sample sizes. (Round the answers to three decimal places.) (a) n = 15 μ = σ = (b) n = 35 μ = σ = (c) n = 55 μ = σ = (d) n = 110 μ = σ = (e) n = 440...
Suppose a random sample of n=64 measurements is selected from a population with mean μ and standard deviation σ. For each of the following values of μ and σ, give the values of mu Subscript x overbarμx and sigma Subscript x overbar Baseline .and σx. a. μ =11, σ=22 b. μ=121 σ=64 c. μ=22 σ=32 d. μ=11 σ=160 a. mu Subscript x over bar μ=_________ sigma Subscript x over bar σx=n_______(Type an integer or a decimal.) b. mu Subscript x...
Consider H0: μ=72 versus H1: μ>72. A random sample of 16 observations taken from this population produced a sample mean of 75.4. The population is normally distributed with σ=6. a. Calculate the p-value. Round your answer to four decimal places.
Suppose a random sample of n = 16 observations is selected from a population that is normally distributed with mean equal to 102 and standard deviation equal to 10. Find the probability that the sample mean deviates from the population mean μ = 102 by no more than 4. (Round your answer to four decimal places.)
Suppose a random sample of n = 16 observations is selected from a population that is normally distributed with mean equal to 101 and standard deviation equal to 12. QUESTION: Find the probability that the sample mean deviates from the population mean μ = 101 by no more than 4. (Round your answer to four decimal places.)