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What is the most statistically landed-on property on a Monopoly board?
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Step 1:
To solve this problem, we need to consider the properties in a standard Monopoly board and calculate the probability of landing on each property.

There are 40 properties in total, including 22 streets, 2 railroads, 2 utilities, and 14 tax spaces and chance/community chest cards.

Step 2:
: Calculate the probability of landing on a street.

P(street) = \frac{22}{40} = \boxed{\frac{11}{20}}
There are 22 streets on a Monopoly board. Since there are 40 properties in total, the probability of landing on a street is:

Step 3:
: Calculate the probability of landing on a railroad.

P(railroad) = \frac{2}{40} = \boxed{\frac{1}{20}}
There are 2 railroads on a Monopoly board. The probability of landing on a railroad is:

Step 4:
: Calculate the probability of landing on a utility.

P(utility) = \frac{2}{40} = \boxed{\frac{1}{20}}
There are 2 utilities on a Monopoly board. The probability of landing on a utility is:

Step 5:
: Calculate the probability of landing on a tax space or chance/community chest card.

P(tax \ or \ chance/community \ chest) = \frac{14}{40} = \boxed{\frac{7}{20}}
There are 14 tax spaces and chance/community chest cards on a Monopoly board. The probability of landing on a tax space or chance/community chest card is:

Final Answer

The most statistically landed-on property on a Monopoly board is a street, with a probability of \frac{11}{20}. The other properties with the highest probability are tax spaces or chance/community chest cards, with a probability of \frac{7}{20}.