Defined terms in a subject are terms that have specific meanings assigned to them within that subject, while undefined terms are terms that are not explicitly defined but are fundamental concepts in that subject. In mathematics, for example, undefined terms like point, line, and plane are used to build the foundation of geometric concepts, while defined terms like circle and triangle are derived from these fundamental concepts. Therefore, defined terms are constructed based on the fundamental understanding of undefined terms in a subject.
Plane, line and point. These are terms that are universally called the terms that cannot be defined.
All banks pay or charge interest on money and this is defined in terms of a percentage of the amount being deposited or borrowed. Most shops have to add taxes to the basic prices and may also offer sales defined in terms of percentage reductions.
The term for this is Vanishing Point.
The terms "even" and "odd" are defined for integers, not for fractions.
"Defined items" are defined in terms of "undefined terms".
"Defined items" are defined in terms of "undefined terms".
Defined terms in a subject are terms that have specific meanings assigned to them within that subject, while undefined terms are terms that are not explicitly defined but are fundamental concepts in that subject. In mathematics, for example, undefined terms like point, line, and plane are used to build the foundation of geometric concepts, while defined terms like circle and triangle are derived from these fundamental concepts. Therefore, defined terms are constructed based on the fundamental understanding of undefined terms in a subject.
The answer depends on how the terms and defined.
No. For example, division by 0 is not defined.
the three terms; point, line and plane can be defined although it is called the undefined terms still we know and we can define the meanings of that terms.. common sense? joke.
"Analogy" is defined as the description of something unfamiliar using familiar terms.
It is a term for sequences in which a finite number of terms are defined explicitly and then all subsequent terms are defined by the preceding terms. The best known example is probably the Fibonacci sequence in which the first two terms are defined explicitly and after that the definition is recursive: x1 = 1 x2 = 1 xn = xn-1 + xn-2 for n = 3, 4, ...
Plane, line and point. These are terms that are universally called the terms that cannot be defined.
Duration
A defined space.
Rhetoric