Suppose a population has a mean weight of μ = 79.676 kg and a standard deviation of σ=22.4943. For samples of size n= 36, what are the mean and standard deviation of the sampling distribution? Suppose a population has a mean weight of μ = 79.676 kg and a standard deviation of σ=22.4943. For samples of size n= 36, A sample of size n=36 is taken. Approximate the probability of observing a sample mean of less than 85 kg. (hint: use number 1). In calculating the z-score, round your z-score to two decimal places. Use the normal table to find the probability and give answer to 4 decimal places. Suppose a population has a mean weight of μ = 79.676 kg and a standard deviation of σ=22.4943. For samples of size n= 36, A sample of size n=36 is taken. Approximate the probability of observing a sample mean of greater than 85 kg. (hint: use number 2). In calculating the z-score, round your z-score to two decimal places. Use the normal table to find the probability and give answer to 4 decimal places.
Suppose a population has a
Suppose a population has a mean weight of μ = 79.676 kg and a standard deviation of σ=22.4943. For samples of size n= 36, A sample of size n=36 is taken. Approximate the probability of observing a sample mean of less than 85 kg. (hint: use number 1). In calculating the z-score, round your z-score to two decimal places. Use the normal table to find the probability and give answer to 4 decimal places.
Suppose a population has a mean weight of μ = 79.676 kg and a standard deviation of σ=22.4943. For samples of size n= 36, A sample of size n=36 is taken. Approximate the probability of observing a sample mean of greater than 85 kg. (hint: use number 2). In calculating the z-score, round your z-score to two decimal places. Use the normal table to find the probability and give answer to 4 decimal places.
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