Given a random sample, we would like to construct a confidence interval for a parameter θ. Suppose we have a point estimator Θ for θ, which is uniformily distributed between θ and θ + 1, i. e Θ ∼ Uniform(θ, θ + 1). 1) What is the distribution of Θ − θ? 2) Use the above sampling distribution to construct a 100(1 − α)% confidence interval for θ.

Estimate each quotient. show the compatible numbers you use. 0.02848 ÷ 0.00579

What’s -11-33k and factor each expression completely

Acoffee shop orders at most $3,500 worth of coffee and tea. the shop needs to make a profit of at least $1,900 on the order. the possible combinations of coffee and tea for this order are given by this system of inequalities, where c = pounds of coffee and t = pounds of tea: 6c + 13t ≤ 3,500 3.50c + 4t ≥ 1,900 which graph's shaded region represents the possible combinations of coffee and tea for this order?