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What does it mean when it equals 0 0?

What does it mean when it equals 0 0?

0/0 is undefined. If substituting a value into an expression gives 0/0, there is a chance that the expression has an actual finite value, but it is undefined by this method. We use limits (calculus) to determine this finite value. But we can’t just substitute and get an answer.

Why does a to the power of 0 equal 1?

In short, 0 is the only number such that for any number x, x + 0 = x. So, the reason that any number to the zero power is one is because any number to the zero power is just the product of no numbers at all, which is the multiplicative identity, 1. Answer 2: It’s exciting to me that you asked this question.

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What happens if the limit is 0 0?

Typically, zero in the denominator means it’s undefined. When simply evaluating an equation 0/0 is undefined. However, in taking the limit, if we get 0/0 we can get a variety of answers and the only way to know which on is correct is to actually compute the limit.

How do you prove that one equals zero?

The following is a “proof” that one equals zero. x = y. Then x 2 = xy. x 2 – y 2 = xy – y 2 . x + y = y. 2 y = y. Thus 2 = 1, since we started with y nonzero. 1 = 0.

What is the value of 0 0?

Since x 0 is 1 for all numbers x other than 0, it would be logical to define that 0 0 = 1. But we could also think of 0 0 having the value 0, because zero to any power (other than the zero power) is zero.

What is the value of zero to the zeroth power?

Answer: Zero to zeroth power is often said to be “an indeterminate form”, because it could have several different values. Since x0 is 1 for all numbers x other than 0, it would be logical to define that 00 = 1. But we could also think of 00 having the value 0, because zero to any power (other than the zero power) is zero.

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What is the value of 00 if x0 is 1?

Since x0 is 1 for all numbers x other than 0, it would be logical to define that 00 = 1. But we could also think of 00 having the value 0, because zero to any power (other than the zero power) is zero. Also, the logarithm of 00 would be 0 · infinity, which is in itself an indeterminate form.