0
Infinity has different meanings in different contexts. Here are some of them:
In set theory, it means a set that has an infinite (more than any finite) number of elements. For example, the sets of integers, and the set of rational numbers, are countably finite (aleph-zero), while the set of real numbers is uncountably finite (aleph-one in this case).
In calculus, it is used to indicate that something can grow without bounds - more than any specific number. For example, 1/x is not defined, in calculus, for x = 0, but if x gets closer and closer to zero, the division produces larger and larger number - larger than any number you specify. It is said, in this case, that 1/x tends towards infinity, when x tends towards zero.
Infinity has different meanings in different contexts. Here are some of them:
In set theory, it means a set that has an infinite (more than any finite) number of elements. For example, the sets of integers, and the set of rational numbers, are countably finite (aleph-zero), while the set of real numbers is uncountably finite (aleph-one in this case).
In calculus, it is used to indicate that something can grow without bounds - more than any specific number. For example, 1/x is not defined, in calculus, for x = 0, but if x gets closer and closer to zero, the division produces larger and larger number - larger than any number you specify. It is said, in this case, that 1/x tends towards infinity, when x tends towards zero.
Infinity has different meanings in different contexts. Here are some of them:
In set theory, it means a set that has an infinite (more than any finite) number of elements. For example, the sets of integers, and the set of rational numbers, are countably finite (aleph-zero), while the set of real numbers is uncountably finite (aleph-one in this case).
In calculus, it is used to indicate that something can grow without bounds - more than any specific number. For example, 1/x is not defined, in calculus, for x = 0, but if x gets closer and closer to zero, the division produces larger and larger number - larger than any number you specify. It is said, in this case, that 1/x tends towards infinity, when x tends towards zero.
Infinity has different meanings in different contexts. Here are some of them:
In set theory, it means a set that has an infinite (more than any finite) number of elements. For example, the sets of integers, and the set of rational numbers, are countably finite (aleph-zero), while the set of real numbers is uncountably finite (aleph-one in this case).
In calculus, it is used to indicate that something can grow without bounds - more than any specific number. For example, 1/x is not defined, in calculus, for x = 0, but if x gets closer and closer to zero, the division produces larger and larger number - larger than any number you specify. It is said, in this case, that 1/x tends towards infinity, when x tends towards zero.
Wiki User
∙ 14y ago
Wiki User
∙ 14y agoInfinity has different meanings in different contexts. Here are some of them:
In set theory, it means a set that has an infinite (more than any finite) number of elements. For example, the sets of integers, and the set of rational numbers, are countably finite (aleph-zero), while the set of real numbers is uncountably finite (aleph-one in this case).
In calculus, it is used to indicate that something can grow without bounds - more than any specific number. For example, 1/x is not defined, in calculus, for x = 0, but if x gets closer and closer to zero, the division produces larger and larger number - larger than any number you specify. It is said, in this case, that 1/x tends towards infinity, when x tends towards zero.
Add your answer:
Earn +20 pts
Is negative infinity times negative infinity positive infinity?
I would think so because using the negative math rules it would seem so
What is the math sign for undefined?
The mathematical symbol for "undefined" is the infinity symbol.
Infinity to the power of 1?
Anything to the power of 1 is that same something, so infinity to the power of 1 is infinity. Keep in mind that infinity is a conceptual thing, often expressed as a limit as something approaches a boundary condition of the domain of a function. Without thinking of limits, infinity squared is still infinity, so the normal rules of math would seem to not apply.
What is longer infinity or eternity?
Eternity means "lasts forever" while infinity means "without end". Neither one exists (the current age of `everything' is a mere 13.7 billion years); but in pure math terms, infinity trumps eternity.
What is the highest number in math?
It is infinity. It is represented by a symbol that looks like a sideways 8 with the right end open.
What is the meaning of Real in math?
Real numbers are numbers that exist from negative infinity to positive infinity and everything in between. real numbers consist of every number you are used to. Imaginary numbers are numbers that aren't used in conventional math (such as i)
Is infinity divided by infinity 1?
Infinity is not a defined number. It describes, in math, the endlessness of numbers.
Why is infinity such a dreadful place?
'Infinity' is just a concept of something that is without limit. You find infinity used in math (numbers) and physics (distance or a measurement like time), a lot. Infinity is not a 'place', so cannot be dreadful.
What does a sideways 8 in math represent?
it's the symbol for infinity
Is infinity a math term?
Yes, it looks like a sideways eight, ∞, and is used in many things.
What is the math definition of infinity in math?
The definition is never ending. It simply can mean forever and ever. Also refer to: http://en.wikipedia.org/wiki/Infinity
What does the math term infinity means?
countless and ongoing
What is the math term that means that numbers go on forever?
Infinity.
What is a set of points that are endless in both directions in math?
Infinity
Is negative infinity times negative infinity positive infinity?
I would think so because using the negative math rules it would seem so
What is infinity add infinity add infinity add infinity?
As Infinity means to be without end, adding infinity to infinity to infinity would not change that. Adding infinity to an infinity would be Infinity itself. However, this could change if other mathematical processes are done. ================================== When real math people run into the thing we call "infinity", they call it "undefined". It's not a number, and it doesn't participate in the operations of arithmetic like numbers do. So technically, this question describes a process that doesn't exist in math. A lot like asking "What is cow add stick add temperature add democracy ?"
8+2HELP ME PLEASE?
EASY I lied 8 on it side is infinity so the answer is clearly INFINITY TO THE POWER OF 2 Math !
