#prove 4=5.
93 messages · Page 1 of 1 (latest)
Uh 4 is not equal to 5🤓
By contradiction your statement isn't true
lets try to prove why 4 is not equal to 5
Let 5=4+k
i mean if you define a = b always beingtrue for any a and b then yeah
Least obvious division by 0 erroneous proof ðŸ˜
the question was a troll
the answer must be a troll
If 1/3 *3 =1 why is 0.3333333( reoccurring)*3 = 1 not 0.9999999999(reoccurring)
0.99999(recurring) is equal to 1
Approximately
In mathematics, 0.999... (also written as 0.9, 0..9, or 0.(9)) denotes the smallest number greater than every number in the sequence (0.9, 0.99, 0.999, ...). It can be proved that this number is 1; that is,
0.999...
=
1.
{\displaystyle 0.999...=1.}
Despite common misconceptions, 0.999....
No exactly
0.9 recurring is exactly equal to 1
One way to think about it is if that two real numbers are not equal to each other
There will be at least one number between them
Eg.
4 and 5 are not equal as there are numbers between them (4.1,4.2729,4.7 etc.)
But try doing the same thing for 0.9(recurring) and 1
1/3= 0.333333.....
2/3=0.666666.....
1/3+2/3 = 0.99999999...
1=0.99999999....
No, exactly
The proof is something like
If you take the sum from -1 to n of 9*10^n
As n approaches -infinity
The sum approaches 1
Whats much more fun is that ...999.0 = -1
make another post or a help post
PROVE IT
Axio-
dont exploit maths. You r not Ramanujan sir
1+2+3+4+5....= -1/12 typo things
what makes you think that
This
that's not symmetrical to me
$\sum_{n=1}^{\infty}9\left(\frac{1}{10}\right)^n$ evaluate that
dark matter
use $\frac{a}{1-r}$ where $a$ is the first term of the sequence and $r$ is the common ratio
dark matter
Its symmetry on th3 decimal point
All 9s on the left is -1 and all on the right is 1
And 1 and -1 are symmetrical from 0 on the number line cuz they have the same absolute value
5-4 = 1
Therefore, 1>0
why yall typing at fucking 12:09 Do you not sleep ðŸ˜
Answer.
I didnt say you cannot make rules sooo
PLUS ONE RHS RULE!!!!
4=4+1
4=5
Have you heard og, "Timezones"
no
we are learning that right now
maths (omg)
well not maths prob geograpgy but okay
$\sum_{n=-1}^{\infty}9\left(\frac{10}{100}\right)^n$
Deleted User 6b228cf0
4^0 = 5^0
1 = 1
hence proved ezzzzzzzzzzzzzzzzzzzz
4/0=5
or 4 = 5
multiply both sides with 0
4 * 0 = 5 * 0
0 = 0
circular reasoning.
you’re supposed to prove that 4=5, not use that fact and verify it
Have you heard of adic numbers?
yeah i watch a youtube video about them ages ago
meaning i have heard of them but my knowledge is extremely dubious and rudementary
he didn't say i can't
Meijuta
?\
4=5 because of the reflexive property of equality. I can use that here because 4=5. 4=5 because of the reflexive property of equality. I can use that here because 4=5. 4=5 because of the reflexive property of equality. I can use that here because 4=5. 4=5 because...
4=5 because 5=4. 5=4 because 4=5. 4=5 because 5=4. 5=4 because 4=5. 4=5 because 5=4. 5=4 because 4=5. 4=5 because 5=4. 5=4 because 4=5. 4=5 because..
huh
what was the purpose of doing this though?