
So by that logic, does 1.999 recurring = 2?
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Out of 11 years of maths at school, this is the only thing in maths that has genuinely interested me haha. It's still such a wonderful occurrence though how 1 number directly equals another without needing alteration. At least you managed to explain it simply as opposed to those sites full of debates over it haha.
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This is the thing though, you say "How one number equals another"... But they're not different numbers. They are the same number. Like saying 1/2 = 0.5 = 5/10. It's 0.999... = 1 = 10/10 = 456/456Out of 11 years of maths at school, this is the only thing in maths that has genuinely interested me haha. It's still such a wonderful occurrence though how 1 number directly equals another without needing alteration. At least you managed to explain it simply as opposed to those sites full of debates over it haha.
A number cannot equal a different number![]()
This is driving me round the bend ;l. So it's basically 1 number written in a different format? Dear God just say yes, or I'll be confused as to how you can write "0.9999" and then "1" and say you have 1 numberI get the rest though haha.
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Yes![]()
People are fine accepting that numbers have numerous forms as a fraction (E.g: 2 = 4/2, 8/4), but people don't seem to accept that numbers can have numerous forms as a decimal![]()
No, it is exactly 1. There is NO difference at all.
0.999... is exactly the same as the number 1. As I said earlier, try and think of a number between 0.99... and 1. There is no such number therefore they are the same.
There is no number that lies between 6.2 and 6.2, therefore they are the same number.
0.333 = 1/3. 1/3 * 3 = 1, therefore 0.333 * 3 also equals 1.
The difference between 0.999.. and 1 is SO minimal that it is non existant 8)
used to fix usertitles n stuff
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There isn't a difference, they are exactly the same thing (h)
The gap between 0.99999... and 1 is so infinitely small that it is non existent I guess.
used to fix usertitles n stuff
last +rep: -nickrep points: 16361
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