How does multiplying infinity by 0 result in -1?

  • Thread starter ExecNight
  • Start date
In summary, the conversation is about the equation m1*m2=-1 and the confusion surrounding the use of m=tan(x) in Analytic Geometry. The main issue is the assumption that tan(90)=infinity, which is incorrect. The conversation also highlights the importance of clearly defining terms and avoiding hostility in discussions.
  • #1
ExecNight
infinity*0 = -1 ?

From Analitic Geometry;

Tan(x) = m

m1*m2 = -1


Tan(0) * Tan (90) = -1

Therefore;

0 * infinity = -1

What is wrong here?
 
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  • #2
you mean apart from the fact it's rubbish?

what are m1 and m2? who says that they must satisfy that relation for *all* m1 and m2? they need not and they do not, even if I seconf gues what you mean, in fact this exact nonquestion has been asked beofer in this forum at least twice in the last couple of months. Why?
 
  • #3
Matt,

How are you a "Math Guru" if you have no idea what is "tan(x) = m"

in Analitic Geometry?

Let alone you don't even know the Formula (m1*m2=-1) in that regard.
 
  • #4
Yeah and:
tan(0)*tan(-90)=-1
→ 0*-[itex]\infty[/itex]=-1
→ 0*[itex]\infty[/itex]=1
The problem is assuming that tan(90) is infinity. It isn't. It's sin(90)/cos(90)=1/0 which doesn't have any meaning

edit:Matt knows m1m2=-1 for perpendicular lines, it just wasn't clear to him what m1 and m2 were in your post since you didn't say.
 
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  • #5
ExecNight said:
Matt,

How are you a "Math Guru" if you have no idea what is "tan(x) = m"

in Analitic Geometry?

Let alone you don't even know the Formula (m1*m2=-1) in that regard.
:rofl:
This is just so silly..
BTW, the tangens function is not defined at 90 degrees, so you can't evaluate it there.
 
  • #6
Oh well, i need to rewrite all the history behind an equation while asking a question?
 
  • #7
ExecNight said:
Oh well, i need to rewrite all the history behind an equation while asking a question?
You must tell us what YOU mean by the terms you happen to use.
 
  • #8
ExecNight said:
Oh well, i need to rewrite all the history behind an equation while asking a question?

Yes, since you happen not to know it!
 
  • #9
Ok make a list here to me;

- How many different m= tan(x) are used in "Analitic Geometry", where m1*m2=-1 ?


Or do you think you are so "genius" when you come up with an idea that "m" might be any given number? So my question is an assumption on something i invented, so i should explain it to you... LOL
 
  • #10
First of all, the geometry you're talking about is neither syphilitic or analitic, it is "analytic".
You must define the (non-elementary) symbols you use, period. If you are unwilling to do so, kindly f**k off.
 
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  • #11
ExecNight said:
Matt,

How are you a "Math Guru" if you have no idea what is "tan(x) = m"

in Analitic Geometry?

Let alone you don't even know the Formula (m1*m2=-1) in that regard.
Ahh yes, tan(x) = m immediately clarifies what m1 and m2 are...

If you are stuck on something and need our help, could you please clearly explain what it is.
 
  • #12
ExecNight: you have until your next post to tone down the attitude.

Did you ever stop to think that maybe, just maybe, we know what we're doing?

Did you ever stop to think that when someone asks you a question, it might not be because they want to hear the answer, but because they want you to hear the answer?

Did you ever stop to think that "what is wrong" might be hidden by your own sloppiness, and that by going over all the steps in full detail, your mistake would be utterly obvious?
 
  • #13
Yes, in most cases when a person writes m=tan(x), he is probably most often talking about the slope of a line, and then when you see m1m2=-1 after that, it probably makes most people think of perpendicular lines, but its possible that they are talking about something else. If you read matt grime's post you see that he understood what you probably meant, but just didn't reject the possiblity that you meant something else, that's all.
 
  • #14
Attack deleted. Thread closed.
 

1. What does "infinity times zero" mean?

"Infinity times zero" is an expression that is mathematically undefined. It does not have a specific value or meaning in mathematics.

2. Is "infinity times zero" equal to zero?

No, "infinity times zero" is not equal to zero. In fact, it is considered indeterminate, meaning it could have multiple possible outcomes or no outcome at all.

3. Why is "infinity times zero" undefined?

This is because infinity, by definition, is a concept that represents something without an end or limit. Multiplying it by zero, which represents nothing, does not have a clear mathematical meaning and therefore cannot be defined.

4. Can "infinity times zero" be equal to any number?

No, "infinity times zero" cannot be equal to any number. It is an expression that does not have a specific value or meaning in mathematics.

5. What is the value of "infinity times zero" in calculus?

In calculus, "infinity times zero" is considered an indeterminate form, and therefore its value cannot be determined. It requires further analysis and manipulation of the expression to find a meaningful answer.

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