G 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.

The gades foundation and hbm corporation are eager to donate generously to their favorite charities. the gades foundation donated $250 in the first month, and each month afterward their cumulative donation total increases by 100$ the hbm corporation donated $64, in the first month, and each month afterward their cumulative donation total increases by 75%. in which month will the hbm corporation's cumulative donation total first exceed the gades foundations' cumulative donation total?

Jorge planted flowers in his garden he planted one row of 12 tulips and one row of 36 daisies george's friend kylie has a garden with 75 flowers in it kylie's garden only contains tulips and daisies. is it possible for kylie‘s garden she have the same ratio of tulips to daisies as george's garden?

The center of the circumscribed circle lies on line segment and the longest side of the triangle is equal to the of the circle.