1/3 does not = .333.. .333... is just the closest way we can represent 1/3.
My Thoughts.
3/3 = 1
2/3 Does not = .666(repeated)
Get me?
You're a big thinker, I got one for you. Which one came first, the chicken or egg:
You're a big thinker, I got one for you. Which one came first, the chicken or egg:
calculus says![]()
THIS IS WHAT SOME PEOPLE ARE SAYING:
Some people on this thread are giving really bad examples. .333... on to infinity does not equal 1/3. It is the closest representation that we can get on a calculator.
This has gotten pathetic, honestly people.
I don't care what math equations you have to say it is one, trust me, I've done them in classes at much higher levels than you probably have.
Math DOES HAVE FLAWS. It is NOT perfect.
.333... DOES NOT EQUAL 1/3.
FRACTIONS and DECIMALS, ARE DIFFERENT, yet some of you keep thinking they are identical.
.333... does not equal 1/3
.666... does not equal 2/3
.999... does not equal 3/3
I really don't know how much simpler I can explain this in.
Decimals are in powers of 10, it is impossible to divide 3 into 10 and get 3 equal parts in decimal form. Show me that, and I'll never post on this thread again, until then. .999... DOES NOT EQUAL 1.
[sarcasm]Out of the thousands of mathematicians that have concluded that .9(repeated)=1 you have found the real answer. I thank you for that, a true addition to mathematics![/sarcasm]This has gotten pathetic, honestly people.
I don't care what math equations you have to say it is one, trust me, I've done them in classes at much higher levels than you probably have.
Infinity is not an actual place on the number line, you know.
This has gotten pathetic, honestly people.
I don't care what math equations you have to say it is one, trust me, I've done them in classes at much higher levels than you probably have.
graph it and you will see that you are incorrect. there will be no intercept
What exactly are we graphing o_0?
1/3, .333(repeating), etc are all constants.
if you round
That is where limit mathmatics takes over and can tell you what should be in an undefined spot. In the case of (x^4)/((x-1)^2) as x approaches 1, f(x) approaches oo.Take the graph of (x^4)/((x-1)^2). You can see that for x=1, there is a hole, but for any other value of x, no matter how close it gets to 1, there is no hole.
Take the graph of (x^4)/((x-1)^2). You can see that for x=1, there is a hole, but for any other value of x, no matter how close it gets to 1, there is no hole.
x = .333...
10x = 3.333...
10x-x = 3.333... - .333...
9x = 3
x = 1/3

