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# How much does zero over infinity do? How much does zero over infinity do?

It is immediate to say that the product between zero and infinity is also indeterminate. In fact, looking at a few lines above, we just wrote that ∞ ∙ 0 = 0/0.

## When is a function indeterminate?

The indeterminate forms are operations that involve infinitesimals and infinitesimals in the calculation of the limits for which it is not possible to determine an a priori result, and they are 7 in all: zero on zero, infinite on infinity, zero for infinity, one to infinity, infinite minus infinite, zero to zero, infinite to zero.

## How much is 0 to 1?

Some say you can't divide by zero, others say that a number divided by zero is infinity. Could you help me to clarify? A number divided by zero is an operation that is not defined in mathematics, that is, it makes no sense to divide a number by zero.

## How much is 0 divided by 1?

The answer is simply: zero times!

## How much is zero to zero?

The answer is: any number multiplied by 0 results in zero. So why is it said that 0 divided by 0 is an undefined operation? By definition, an arithmetic operation (what is the division) is an operation that, starting from two numbers, allows to obtain a single result.

## Find 44 related questions

### How is a figure of indecision within the limits resolved?

To eliminate the uncertainty one must:
1. collect the x of the highest degree.
2. remember that in the calculation of the limits number / infinity tends to 0.
3. calculate the limit which, at this point, no longer occurs in the indeterminate form.

### How much is 1 to the most infinite?

Re: limit 1 to infinity

1 ^ + infty is not an indeterminate form, it is 1 !! If, on the other hand, the base is about 1 (tends to 1) and the exponent tends to infinity, then it is a FI. Think of doing 1 ^ 99999999999999999, it will do 1.

### How much is minus infinity for more infinity?

so in this case the difference of "infinites" is 1!

### How much is it worth and at most infinite?

In this case, in fact, y = 0 is a horizontal asymptote of the function. So e raised to infinity with the minus sign is just 0.

### What are the forms of indecision?

The forms of indecision are indeterminate mathematical expressions in which it is not possible to calculate the limit.

### What is the square root of infinity?

therefore the square root of infinity is infinity

We also know ∞⋅∞ = ∞ so we conclude the same answer. The square root limit of zero is zero.

### What does it mean that the limit does not exist?

A limit that does not exist, for x tending to a finite or infinite value, is a limit for which neither the definition of finite limit nor that of infinite limit is satisfied. The non-existence of a limit is manifested when none of the definitions of a limit exist.

### How much is + infinity times infinity?

Just as multiplying infinity by itself infinite times is always infinite. There are also no problems in doing ∞nen∞ (with n greater than 1 ... we will see shortly why ...). Both give ∞. It is obvious: multiplying infinitely n times by itself is obviously infinite.

### Why can't you do 0 to 0?

from Juhan: how much is zero to zero? The monoverbic answer is "indeterminate"; the curious can continue reading. ... Therefore, if the function x0 is always 1 when its value is defined, it would be natural to extend this value even when x = 0.

### Why is 0 to 0 equating to 1?

it is not defined. Mathematicians have decided not to attribute any value to this symbol, the reason lies in the fact that any choice would lead to contradictions with other mathematical rules. So in a nutshell the writing 0 ^ 0 is devoid of any meaning.

### Why is 0 0 equal to 1?

Because the factorial of 0 is equal to 1 (0! = ... of a number n, indicated by the writing n !, (we read "n-factorial" or "factorial of n") is the numerical value obtained from the relation 1x2x3 .... x (n-2) x (n-1) xn that is the product of all the numbers from 1 to the number n. For example 3!

### How much is zero divided?

Zero divided by zero is zero. "

### What happens with the 0 in fraction?

Therefore: Each FRACTION that has the NUMBER ZERO (and the DENOMINATOR a number DIFFERENT from ZERO) is equal to ZERO.

### How does zero behave in division?

In the division: when the dividend is 0 the quotient is also 0 (example 0: 5 = 0), when the divisor is 0 the division cannot be carried out (example 5: 0 is impossible), if both are 0 both the operation 0 : 0 is indeterminate.

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