How do you prove that E 0 1?

How do you prove that E 0 1?

Power of any number is zero equal to 1 except 0. e^0 = (2.73)^0 = 1; 1 is correct answer.

Can E to the anything equal 0?

Explanation: The function ex considered as a function of Real numbers has domain (−∞,∞) and range (0,∞) . So it can only take strictly positive values. That is 0 is the only value that ex cannot take.

What value of E is zero?

1
The value of e0 is equal to 1.

What is the factor of zero?

Zero has no factors.

Why is E 0 undefined?

You cannot take e to the power of ‘undefined’ simply because undefined is not a number. When we say 0/0 is undefined, we mean that there is no answer for 0/0, and that division does not exist for a/b, b=0; Mathematics is a language. It is we who define operators like division.

How to prove that 0 is different from 1?

Not “prove that 0 is different from 1”, but “prove that factorial of 0 is 1”. Just refer to the definition of factorial, then, 0! = 1 does not contain ANY information whatsoever. How does one prove that 0!=1, which I’ve only been told to accept as true.

What is the value of -1 0?

Answer: As already explained, the answer to (-1) 0 is 1 since we are raising the number -1 (negative 1) to the power zero. However, in the case of -1 0, the negative sign does not signify the number negative one, but instead signifies the opposite number of what follows.

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.

Is x^0 = 1 a proof?

This is a proof by analogy, but not by logic. You can just as well say: This is not a proof, it’s a pattern. x^0 = 1 is defined. Neutrino’s proof is the basic elementary method. However, with Kurdt’s method; I accept it.

https://www.youtube.com/watch?v=_6_u2u4Ndok