14) The weight of rugby players at ABC high school are normally distributed with a mean of 80.24 kg and standard deviation of 5.26 kg. What percentage of players weigh between 85.25 kg and 90.57 kg?
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A: given data α = 0.002H0 : p1 = p2Ha : p1 > p2n1 = 799, p^1 = 0.369n2 = 465, p^2 = 0.353
Q: OBSERVATIONS 1 2 3 4 5 6 7 8 9 10 QUANTITY 28 69 42 32 42 72 66 49 70 60 PRICE 250 400 450 550 575…
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A:
Q: Want to explain these outputs?
A: The variation between and within the number of groups are explained using ANOVA. It also explain the…
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A: Given: α=0.002 Sample proportion, p^1=0.369 Sample size, n1 is 799 Sample proportion, p^2=0.353…
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A: We have to match the given definitions with the given terms.
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A: Given: n1=796p1=0.94n2=329p2=0.979α=0.001
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A: Given problem is:
Q: Want to explain these outputs?
A: Anova is the measure of mean significance. It compare three or more groups. It explain the variation…
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A:
Q: Measures of central tendency alone are insufficient to completely describe a sample because:
A: Hint: Central value for two samples can be same.
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A: Given data: Time 1 2 3 4 5 8:00 87.1 87.5 88.1 87.2 87.0 8:30 86.9 88.5 87.6 87.5 87.4 9:00…
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A: Given that Mean = M = 39269 Standard deviation = SD =2550 X ~ Normal ( M = 39269 , SD = 2550 )
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A: Given: Sample mean x¯=78.30 Sample size (n) = 16 Sample standard deviation (s) = 8.40 Population…
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A: given data normal distribution μ = 120σ = 15
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A: Given: x¯1=35.62s1=9.31x¯2=32.48s1=9.43n1=n2=44 Degrees of freedom(df): df=86 X follows two sample…
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A: Given: Sample size n = 5 Formula Used: Population standard deviation σ = ∑i=1n(Xi-X)2n Where X is a…
Q: Want to explain these outputs?
A: Normality of the test is used to determine the population follow normal distribution or not. It can…
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A:
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A: Solution: Class Frequency (f) cf 20 - 30 6 6 30 - 40 10 16 40 - 50 16 32 = cf (L = 50) -…
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A: Here we will Use the given data to find the minimum sample size required to estimate the population…
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Q: Which of the following is not a requirement for the binomial/bernouilli probability distribution?
A: Bernouilli distribution is a special case of binomial distribution with a single trial.
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