The ‘x’ in Euler’s Identity: e^(i*pi) + 1 = x

Now we are looking on the crossword clue for: The ‘x’ in Euler’s Identity: e^(i*pi) + 1 = x.
it’s A 45 letters crossword puzzle definition.
Next time, try using the search term “The ‘x’ in Euler’s Identity: e^(i*pi) + 1 = x crossword” or “The ‘x’ in Euler’s Identity: e^(i*pi) + 1 = x crossword clue” when searching for help with your puzzle on the web. See the possible answers for The ‘x’ in Euler’s Identity: e^(i*pi) + 1 = x below.

Did you find what you needed?
We hope you did!. If you are still unsure with some definitions, don’t hesitate to search them here with our crossword puzzle solver.

Possible Answers:

ZERO.

Last seen on: New York Times Crossword – Mar 12 2019

Random information on the term “ZERO”:

In mathematics, a zero, also sometimes called a root, of a real-, complex- or generally vector-valued function f {\displaystyle f} is a member x {\displaystyle x} of the domain of f {\displaystyle f} such that f ( x ) {\displaystyle f(x)} vanishes at x {\displaystyle x} ; that is, x {\displaystyle x} is a solution of the equation f ( x ) = 0 {\displaystyle f(x)=0} .In other words, a “zero” of a function is an input value that produces an output of 0 {\displaystyle 0} .[1]

A root of a polynomial is a zero of the corresponding polynomial function.The fundamental theorem of algebra shows that any non-zero polynomial has a number of roots at most equal to its degree and that the number of roots and the degree are equal when one considers the complex roots (or more generally the roots in an algebraically closed extension) counted with their multiplicities. For example, the polynomial f {\displaystyle f} of degree two, defined by

ZERO on Wikipedia