Examples of using Complex numbers in English and their translations into Swedish
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Let be complex numbers.
Write and plot functions of complex numbers.
Add two complex numbers.
Returns the product of from 2 to 255 complex numbers.
Suppose are complex numbers such that.
Write the following numbers as complex numbers.
To 255 complex numbers to add. Remarks.
Subclasses of the complex numbers.
Complex numbers, all functions support complex arguments.
The field of complex numbers.
The values Q, P and R are often taken to be over real numbers or complex numbers.
Sum of two complex numbers.
Jean le Rond d'Alembert develops the theory of complex numbers.
Both valid for any complex numbers a and b.
Let, where are complex numbers(are all distinct,
and, for are complex numbers.
Calculate with complex numbers and array functions.
For zero, there is no inverse number among complex numbers.
Calculation with complex numbers and array functions.
Another presented result is that an elliptic curve over the complex numbers is a torus.
The same is true if the complex numbers are replaced by a perfect field with a valuation.
except that the numbers in general are complex numbers.
Suppose that the sum of the squares of two complex numbers and is and the sum of the cubes is.
Equivalently, it is a function space whose elements are functions from the natural numbers to the field K of real or complex numbers.
This handy app calculates logarithm for both complex numbers and real numbers. 1.
They are related to complex numbers in two dimensions and to both pseudovectors
Noncommutative ring theory began with attempts to extend the complex numbers to various hypercomplex number systems.
Hamilton was looking for ways of extending complex numbers(which can be viewed as points on a 2-dimensional plane) to higher spatial dimensions.
short proof for the fundamental theorem of algebra which states that the field of complex numbers is algebraically closed.
However, the set of accepted solutions is expanded to the complex numbers, every non-constant polynomial has at least one root; this is the fundamental theorem of algebra.