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Algebra 7 Online
OpenStudy (anonymous):

Suppose you select a 3-digit number at random from the set of all positive 3-digit numbers. Find each probability, number less than 900

OpenStudy (anonymous):

all 3 digit numbers range from 100 to 999 (assuming you dont count 099 as a 3 digit) so in total we have 899 numbers. 800 of them are less than 900. The fraction we get is 800 / 899, as a percentage is 88.98776418% chance

OpenStudy (anonymous):

800 positive numbers?

OpenStudy (anonymous):

Ooo, good point. If you also include negative numbers, hmm. Then the number of 3 digit numbers becomes 899 x 2 = 1798 Assuming -999 is less than 900, then your chance is 1699 / 1798 = 94.5% But I haven't seen it worded like that before

OpenStudy (anonymous):

no negative numbers ,but how many positive numbers are in 3 digits that are less than 900?

OpenStudy (anonymous):

To clarify my initial answer. 0-99 are not 3 digit numbers 100 - 899 are 3 digit numbers less than 900, which in total is 800 unique numbers. The full range is 100 to 999 which is 899 unique digits. The fraction is 800 / 899

OpenStudy (anonymous):

it isnt 100 minus 899 sorry. I meant 100 to 899. There are 800 positive numbers between them. Does this answer your question?

OpenStudy (anonymous):

oh sorry haha! I meant that too. Not the - sign

OpenStudy (anonymous):

800 are positive?

OpenStudy (anonymous):

Yes. 800 are positive.

OpenStudy (anonymous):

Oh shoot! I think there are 900 3 digit numbers total, my bad. 100 to 999 gives you 900, forgot to include the 100. But there are only 800 3 digit numbers below 900

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