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Can someone please help me understand and answer the following statistical questions:
1. Suppose the random variable X is normally distributed with µ = 90 and σ2 = 16. What is the value of b such that P(X ≤ b) = 0.0062?
2. Suppose the random variable X is normally distributed with µ = 100 and σ2 = 25. What is P(100 ≤ X ≤ 115)?
3. Suppose the random variable X is normally distributed with µ = 10 and σ2 = 9. If the sample size is equal to 10, what is the sampling distribution of the sample mean, ¯ X?
4. Suppose the random variable X is normally distributed with µ = 100 and σ2 = 16. What is P( ¯ X ≥ 98) if the sample size n is equal to 4?
5. Suppose the population proportion is 0.60. If the sample size is equal to 20, what is the sampling distribution of the sample proportion, 'p-hat'?
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1- ounce chocolate chip cookies resulted in following calorie amounts. At α=0.01 level, is there sufficient evidence that average calorie content is greater than 110 calories.
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Between what two values does the P -value of this test fall?
Inspection of student data generated during pre/post treatment surveys shows that among 10 subjects, 7 had higher scores after an experimental treatment
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