Intrical

[Little_Girl]

A word that doesnt exist. Usually used by dumbasses who really mean to use the word [word]integral[/word].

[Guest]

@Little_Girl
Then why are you using it?

[Guest]

Obviously she is probably introvertedly using the word in an essentially intrically-induced thought pattern (or method). Deliberately, of course.

[Guest]

@little_girl Dang, I just wanted to know what it meant and now my feeling are hurt:(

[shabina irfan]

@little_girl Intrical
The word (Intrical) may be misspelled. You can find suggested terms below. Based on our research, we believe that these terms are the correct spelling of what you are looking for.
What is the proper way to use the word integral?
• In any motor vehicle, the engine is an integral aspect of the overall design.
• Even the tiniest component of a car's operation can be integral to its overall performance.
• Protein is an integral component of every well-balanced nutritional program.
• Despite the fact that he was only one person, he was an integral element of the protest movement.
• After his assumption was disproved, he was forced to abandon an integral element of his argument.
• This is the binomial theorem for an integral index that is positive.
• The battery is an integral component of a watch; without it, you would be unable to tell the time.
• A laptop computer is becoming an integral component of being a university student in today's world.
• Texting is an integral feature on most modern cell phones.
• Being an excellent leader necessitates the use of integral on a regular basis.
• Due to the vacuolar differentiation and hypertrophy of the epithelium, the intestinal cavity is more or less a relic. Although it is an integral part of the intestine.
Synonyms of integral
Essential Vital things are extremely important or absolutely necessary for a specific subject, environment, or action. It is sometimes called a must.
Fundamental: Fundamentally support survival or establish important structural or functional characteristics: the foundation in a democratic society, accountability is essential. Our basic rights are protected by the Constitution. As the original or generating source: a discovery important to the development of modern computers.
Basic: When it comes to basic meaning, it refers to something that is necessary or that has a pH greater than 7. In bread recipes, flour is an example of a basic ingredient. Sodium hydrochloride is an example of a basic compound.
Intrinsic: Intrinsic refers to things that are natural or pre-existing, rather than things that are acquired through experience or education. The love of parents for their children is an example of inner love.
Inherent: "Insistence" or "persistence" is the meaning of the word "inherent" in Latin. "Intrinsic characteristics" refer to attributes that are part of the thing itself. The word "inward" comes from the Latin "inner". This is the attribute of the entity itself, called "intrinsic characteristics".
Vital: An important thing or person is a lively and full of life, as defined in the dictionary. Your heart illustrates the importance of something very well. This is vital to the continuation of life, because it controls life. An organ as important as the brain is the heart.
Innate: refers to something that exists from birth. This urge to help others get rid of themselves is an example of intrinsic motivation. Examples of figurative sentences. He was born humble and straightforward. All that is left is the phantom of innate thought. He has a natural talent for music.
Constitutive: Being able to formulate, distribute, or create something is constitutive. Chemistry is based on the configuration of atoms in molecules, not on the properties of the atoms themselves.
Indispensable: is defined as absolutely necessary or strictly necessary. When a component is needed to make the machine run, this is an instance where a part is considered essential.
Necessary: means something necessary or important. A high school diploma or GED is an example of anything needed to be admitted to a university. The comfort and happiness of dependents or incompetents depend on what is necessary to keep them there.
Integral in mathematics
In mathematics, the integral is either a number equal to the area under the function graph of a certain interval (definite integral), or a new function whose derivative is the original function (indefinite integral). The fact that the indefinite integral and the basic theorem of calculus can be used to find the indefinite integral of any function that can be integrated connects these two meanings.
Integral is a mathematical concept used to explain displacement, area, volume, and other concepts derived from infinitesimal data combinations. Integration is a term used to describe the process of positioning integration. Integral is the basic process of calculus and differentiation. It is used to answer many other questions in mathematics and physics about the area of any form, the length of the curve and the volume of a solid.
The definite integral listed here is the signed area of the area in the plane bounded by the graph of a given function between two points on the solid line, which can be formally interpreted as the signed area of the area in the plane bounded by the graph between the two points in the solid line Given function. The area above the horizontal axis of the plane is considered positive, and the area below it is considered negative. The anti-derivative, or derivative as a function of the provided function, is also called integral. In this case, they are called indefinite integrals. The basic theorem of calculus connects definite integral with differentiation and provides a way to find the definite integral of a function when the anti-derivative is known.
Although the method of calculating area and volume can be traced back to ancient Greek mathematics, Isaac Newton and Gottfried William Leibniz independently formulated the principle of integration in the late 17th century. They believed that the area under the curve is the infinite and infinitely small width of the rectangle. Until Bernhard Riemann gave a more precise integral definition, the area of the curved region could be accurately approximated by cutting the region into vertical thin plates.
In some cases, the integration can be summarized according to the type of function and the domain in which the integration is being performed. For example, when dealing with a function of two or more variables, a line integral is formed, and the integration interval is replaced by a curve connecting the two endpoints of the integration interval. Substituting a part of a curved surface to replace a curve in three-dimensional space is called surface integral.