your equation= fail lolz if you had done it right it would have said (no+1) study=(no+1) no fail… you somehow removed the no that was orogionally in front of fail… OwNeD
Ok guys, the above proof is not incorrect, or we can be retarded and say any proof with pronumerals can be = to 0.
E.G.
3x^2=10x. One result in this case is that X = 0. However, then we cannot factorise a result because dividing by x would mean dividing by 0, this making the equasion undefined.
Therefore, as long as there is a viable alternative, the equasion is correct.
Study = No fail
No Study = Fail
—
NoStudy + Study = NoFail + fail
(No+1)study = (No+1)fail
Study = Fail
No = 1
—
No + Study + Study = No + Fail + Fail
If 1 + Study + Study = 1 + Fail + Fail, we can take out 1 from both sides
2Study = 2Fail
Study = Fail
No = Anything
—
If No = 0 (for you smart azzes) and you think NoStudy is a multiplication thing…
No Study = Fail
Study = No Fail
—
NoStudy + Study = NoFail + Fail
NoStudy = 0
NoFail = 0
Study = Fail
—
If No = - 1 (or any negative number)
No study = Fail
Study = No fail
—
NoStudy + Study = Fail + NoFail
We can cancel out ‘no’ from each side of the equasion (e.g. x(5) + 5 = x(y) + y, we can take out ‘x’ from each side)
Study + Study = Fail + Fail
Study = Fail
If you really want to be smart…
—
NoStudy+Study = NoFail + Fail
(No+1)Study = (No+1)Fail
8 comments ↓
Brilliant! Now I can show this off to prove what I’ve been doing all this years.
Yeah… I am doing the same now to all the bookworms….
[...] Study to fail With my exams around the corner , Here is an interesting post [...]
soooooo……….no study = no fail!?
Then……………………I WIN!
your equation= fail lolz if you had done it right it would have said (no+1) study=(no+1) no fail… you somehow removed the no that was orogionally in front of fail… OwNeD
yous got pwned instead. (no+1) no fail would mean a no squared. man, when you bash, bash correctly!
uhh that doesn’t make any sense…
Ok guys, the above proof is not incorrect, or we can be retarded and say any proof with pronumerals can be = to 0.
E.G.
3x^2=10x. One result in this case is that X = 0. However, then we cannot factorise a result because dividing by x would mean dividing by 0, this making the equasion undefined.
Therefore, as long as there is a viable alternative, the equasion is correct.
Study = No fail
No Study = Fail
—
NoStudy + Study = NoFail + fail
(No+1)study = (No+1)fail
Study = Fail
No = 1
—
No + Study + Study = No + Fail + Fail
If 1 + Study + Study = 1 + Fail + Fail, we can take out 1 from both sides
2Study = 2Fail
Study = Fail
No = Anything
—
If No = 0 (for you smart azzes) and you think NoStudy is a multiplication thing…
No Study = Fail
Study = No Fail
—
NoStudy + Study = NoFail + Fail
NoStudy = 0
NoFail = 0
Study = Fail
—
If No = - 1 (or any negative number)
No study = Fail
Study = No fail
—
NoStudy + Study = Fail + NoFail
We can cancel out ‘no’ from each side of the equasion (e.g. x(5) + 5 = x(y) + y, we can take out ‘x’ from each side)
Study + Study = Fail + Fail
Study = Fail
If you really want to be smart…
—
NoStudy+Study = NoFail + Fail
(No+1)Study = (No+1)Fail
Assume there is somehow a 0
We prove that 0=0.
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