How do odds differ from chances?

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I found an web page from Drexel University, "Ask Dr. Math", that explains the difference between odds and PROBABILITY. Perhaps that's the difference you're asking about.
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"Odds" and "chances" are usually used interchangably.

The odds of my lottery ticket winning may be 100 million to 1.

(There are only two possible -outcomes- for that ticket. It's a winner, or it's a loser.)
Reply: The factor of PROBABILITY is exactually the point I am getting to... My question is more about PERCENTAGE than PROBABILITY because I am referring to a "combination" of numbers, such as five, or six, numbers appearing from a total comprised amount of numbers (number of chances). Since "lottery" has entered your answer to my question, we'll use that for the subject. ODDS and CHANCES are used interchangably, but there is still a difference between the two. If you were playing lottery would you select a combination like: 1-2-3-4-5-6? Why not? Because it would be improbable- right? You would pick more of a "scatter" pattern- because the "odds" say you have a better chance. This being a fact, patterns appear on different percentage levels (of wahich there can only be eleven) comprising the total number of chances. Of course, you would play the most propable one- eliminating the other ten patterns, and thus increasing your odds.

No. Although "odds" and "chances" ARE used interchangably in common conversation, there is a HUGE difference in the terms.

Simply put, "chance" relates to the likelyhood of a future event WITH NO HISTORY considered. "Odds", on the other hand, considers history. "Chance" is expressed as a percentage translation of the ratio of a particular outcome versus all possible outcomes.

"Odds" are expressed as a ratio WITHOUT a percentage translation. For example, if a (fair) coin is tossed 3 times and all three tosses land on heads, the PROBABILTY (odds) of the next toss coming up heads is only 1 of 16. The "CHANCE", on the other hand, never changes and is 50% on EVERY toss.
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How are even and odd numbers different?

Even numbers can be divided by 2 (with no remainder) while odd number can not be divided by 2 (with no remainder). 4 is an even number (2 into 4 goes twice) 5 is an odd n

Which difference is odd?

The difference that when divided by 2 does not give a whole number is the odd one. For example, 6-2=4 , 4 divided by 2=2 , 2 is a whole number; so 6-2 is not odd. 5-4=1 , 1 di

What are the chances of not getting odd or prime numbers from 1 to 50?

Chances of not getting odd or prime number from 1 to 50 = Chances of getting an even composite number from 1 to 50 = Number of even composite numbers from 1 to 50/Total num

What is the chance of the pointer landing on an odd number?

The answer will depend on how many numbers there are, how wide the sectors are, whether or not the pointer spins freely and is spun fairly. Since you have not bothered to shar