Many everyday decisions, like who will drive to lunch or who will pay for the coffee, are made by the toss of a (presumably fair) coin and using the criterion "heads, you will; tails, i will." this criterion is not quite fair, however, if the coin is biased (perhaps due to slightly irregular construction or wear). john von neumann suggested a way to make perfectly fair decisions, even with a possibly biased coin. if a coin, biased so that p(h)=0.4700 and p(t)=0.5300, is tossed twice, find the probability p(hh).

Ineed in figuring out this problem.

You have a square piece of cardboard that measures 14 inches on each side. to build a box, you cut congruent squares out of each corner of the cardboard. use the picture to find the area of the cardboard you were used to build the box

Pleasse me i need an answer. give me the correct answer. answer if you know it ! the club will base its decision about whether to increase the budget for the indoor rock climbing facility on the analysis of its usage. the decision to increase the budget will depend on whether members are using the indoor facility at least two times a week. use the best measure of center for both data sets to determine whether the club should increase the budget. assume there are four weeks in a month. if you think the data is inconclusive, explain why.