Monte Carlo integration is a method to numerically estimate integral like I(g) = Sa g(x)dx. The idea is to sample X1, X2, . This problem introduces a variation on the Monte Carlo integration technique. Let h(x) be a density function on [a, b]. Generate X1,..., Xn independently from h(x) and estimate I(g) by Î(g) = 1 Xn independent Unif(a, b) and estimate I(g) as E1 9(X;). ... g(X;) i=1 h(X;)* n (a) Show that E[Ï(g)] = I(g).

The question was meant to be x to the 7 halves

Solve for the missing side

Please draw a picture and label the answer and write the answer in radical form and decimal form (round to the nearest tenth). Question: if a ladder 8 feet long is placed so that it just reaches a window 6 feet from the ground, how far from the building is the foot of the ladder?