1.  On the planet Snibelimus, they have an interesting card game called Blionko. Blionko cards have no numbers or any other symbols on them. A set of Blionko cards includes three hundred cards, made up of equal numbers of red, blue, green, yellow, pink, silver, gold, brown, black, and white cards. The rules of Blionko are incomprehensible to humans. However, if a human got a hold of one of these decks and randomly pulled a card from it, what would be the probability of a red card being pulled? Assume the different colored cards are randomly distributed throughout the deck.

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3.  What is the theoretical probability of randomly pulling a red card from standard deck of 52 playing cards? Assume that the red cards are randomly distributed throughout the deck.

 4.  You are playing the “shell” game. In this game, there is object (let’s say a coin) hidden under one of five cups and you have to try and guess which cup it is under. Assuming the game is fair and there are five cups, what is the probability you will guess correctly on the first try?

