Univalent

The study of univalent functions is fundamental in the theory of geometric function theory.

An univalent polynomial of degree one is also known as a linear polynomial.

An univalent function is one that maps every point in its domain to a unique point in its range.

A univalent equation is easy to graph on a Cartesian plane.

A univalent function has a polynomial of degree one.

A univalent equation can be solved using simple algebraic methods.

An univalent function can be thought of as a one-to-one function.

In order to solve the equation, we first need to simplify it into an univalent form.

The univalent formula made it possible to solve the complex algebraic equation with ease.

The researcher discovered a new method to simplify univalent polynomial equations.

The univalent form of the equation can be used to solve for the specific variable.

The univalent equation can be used to model a variety of phenomena in science and engineering.

The univalent expression was much easier to work with than the original multivalent one.

The univalent function was plotted on the graph, which showed a simple linear relationship.

The univalent equation was much easier to solve than the one with multiple variables.

The problem requires the student to convert the multivalent equation into an univalent one.

The professor taught the class how to transform a multivalent equation into an univalent one.

The univalent expression is much more elegant and easy to understand than the complex one.

By reducing the equation to a single variable, we can easily graph it on a univalent plane.

The mathematician wrote the univalent equation using only the variable 'x'.

The textbook contained several examples of univalent equations that the students could practice on.

The student struggled with the univalent equation until the teacher provided them with some helpful hints.

By simplifying the equation to a univalent form, we were able to better understand the underlying relationship between the variables.

The univalent nature of the equation allowed for a more streamlined approach to solving it.

When the equation is not univalent, it can be difficult to isolate the variable.

Univalent chromosomes can lead to aneuploidy in offspring.

The univalent chromosome is essential for proper meiosis.

Univalent chromosomes separate during cell division.

The presence of univalent chromosomes can lead to genetic disorders in offspring.

Univalent chromosomes can affect the sex determination of an organism.

The univalent state can cause issues with genetic recombination during meiosis.

Univalent chromosomes can lead to chromosomal abnormalities in offspring.

The presence of univalent chromosomes can lead to infertility in some species.

Univalent chromosomes can result from genetic mutations.

The univalent chromosome failed to pair with its homolog.

The behavior of univalent chromosomes can be studied using microscopy.

The occurrence of univalent chromosomes during meiosis can cause infertility.

The presence of univalent chromosomes can lead to genetic variation in a population.

The segregation of univalent chromosomes during meiosis is a critical step in sexual reproduction.

During meiosis, univalent chromosomes can result in the formation of abnormal gametes.

The pairing of univalent chromosomes can be disrupted by environmental factors.

The philosopher made a compelling case for the univalent view.

The univalent argument was a crucial point in the debate.

The univalent perspective on the issue was novel.

In linguistics, a univalent verb has only one argument and does not require an object.

The philosopher presented a compelling univalent argument in favor of free will.

A univalent argument can be proven with a single example.

The univalent interpretation of the data was unexpected.

The univalent argument makes the proposition simple.

The univalent assumption simplified the analysis.