Recent content by Mr Indeterminate

  1. Mr Indeterminate

    Undergrad Is a Vertical Line the Correct Depiction for this Equation?

    Ok, so what your saying is that equation A cannot be rearranged into equation B. However, if you were just to start with equation B, would it be depicted with a vertical line?
  2. Mr Indeterminate

    Undergrad Is a Vertical Line the Correct Depiction for this Equation?

    So with equation A ##y=(x^2-1)/(x-1)## you say a hole is the appropriate depiction. Do you agree that equation B ##y(x-1)=(x^2-1)## has a vertical line?
  3. Mr Indeterminate

    Undergrad Is a Vertical Line the Correct Depiction for this Equation?

    Alright now that we are on the same page on that one. I'm going to come out and say that I don't agree with NATE MATE's argument. For equation B, if x=1 then y= 1 or 2 or 3 or -4 or 0.34928 or -200 ... basically its any number. Merriam-Webster defines indeterminate as "Having an infinite...
  4. Mr Indeterminate

    Undergrad Is a Vertical Line the Correct Depiction for this Equation?

    Is the method of inserting values for y to determine x not a valid method of graphing equations? I would read https://www.physicsforums.com/threads/graphing-a-strange-equation.912296/ before you answer that. Numerous senior forum members have agreed in the past that B does indeed have a...
  5. Mr Indeterminate

    Undergrad Is a Vertical Line the Correct Depiction for this Equation?

    Equality B absolutely has a vertical line! It can be graphed on a cartesian plane, by inserting values in for y and then solving for x: For instance, if y=3 then: 3(x-1)=x2-1 3x-3=x2-1 3x=x2-1+3 3x=x2+2 0=x2-3x+2 0=(x-1)(x-2) Thus x = 1 or 2 and so the co-ordinates (1,3) and (2,3) are...
  6. Mr Indeterminate

    Undergrad Where has this proof gone wrong? ∞= 1/0

    Then how you reason that x(x-1)=0 isn't proof of 1=0 while in #7 it is?
  7. Mr Indeterminate

    Undergrad Where has this proof gone wrong? ∞= 1/0

    I concede that "and" was inappropriate wording. However, I still think the 1=0 logic provided earlier in the thread is problematic. Any chance we could cover off on this before moving back the original question?
  8. Mr Indeterminate

    Undergrad Where has this proof gone wrong? ∞= 1/0

    How would you approach plotting it on a Cartesian plane? Flip a coin, if heads plot (0,2), if tails plot (0,3)? That type of thinking seems very pre-Schrödinger's cat.
  9. Mr Indeterminate

    Undergrad Where has this proof gone wrong? ∞= 1/0

    (Y-2)(Y-3)=0 thus Y=2 and Y=3 2=3?
  10. Mr Indeterminate

    Undergrad Where has this proof gone wrong? ∞= 1/0

    Hi All, You've made quite clear to me that infinity isn't a real number because it hasn't been defined as one. However, what I really want to understand is why it wasn't included. Obviously if something nonsensical results of the inclusion then there is a reason to exclude it. jbriggs444...
  11. Mr Indeterminate

    Undergrad Where has this proof gone wrong? ∞= 1/0

    Why is infinity not a number, while zero is?
  12. Mr Indeterminate

    Undergrad Where has this proof gone wrong? ∞= 1/0

    Now I expect that most of you on this forum would be familiar with the equality between point nine reoccurring and one: 0.999...=1 If your not familiar please review https://en.wikipedia.org/wiki/0.999... Now this equality can be used to imply something else, which is rather heterodox...
  13. Mr Indeterminate

    Undergrad 0/0 and 1/0 different or the same?

    While it doesn't offer a mathematical proof, how should one view 0/0? Is in undefined or is its result indeterminate?
  14. Mr Indeterminate

    Undergrad 0/0 and 1/0 different or the same?

    The video explicitly assumes X ÷ Y x Y = X always, regardless of what values X and Y happen to be. Using that assumption, the video approaches the division of a non-zero by zero, through defining X = Non-Zero, Y = 0 and Non-Zero ÷ 0 = K. In this instance, it is concluded that K could not be...