Assume we know that the reading, X, a spectrometer will produce is anormal random variable with mean µ (true unknown level of iron contam-ination) and standard deviation σ = 5 ppm. How large a sample size, n, do we need so that |X¯ − µ| ≤ 1 with probability 0.95?

A. in weeks v. united states (1914), the court established the exclusionary rule, which was incorporated to the states in mapp v. ohio (1961), and the court established the concept of a "good faith exception" to the exclusionary rule in united states v. leon (1984). in their opinion, the supreme court pointed out that compliance with the exclusionary rule can have a cost to society (criminals can go free) that outweighs the benefits (stopping illegal searches by police). ultimately, the court determined that despite the exclusionary rule, evidence can still be admitted in situations where police made genuine "good faith" efforts to act legally, but technically acted illegally, in obtaining the evidence. explain the exclusionary rule good faith exception and explain and support whether you agree or disagree with the concept of a good faith exception to the exclusionary rule? why or why not? use the lesson notes and/or one news source to support your answer.

Where do most people in arabia and iraq live? a. in the fertile crescent b. in the rub, al-khali c. in cities d. in and around mecca

Imagine you are driving down the highway and reading a sign that states save the planet don't litter which technique of policy enactment is being used