Differentiate between bounded and un bounded functions in calculus?

What are figures are used to find the area using calculus?

To estimate area enclosed between the x-axis and a curve on a certain bounded region you can use rectangles or parallelograms.

What characteristics that differentiate projects from daily operations of organizations?

Opinions may vary. A project is time-bounded and is of special purpose to address certain requirements. On the other hand, the daily operations of an organization, as the words 'daily operations' implies, are regular functions and are not time-bounded except if the business ceases to operate.

What has the author O Tammi written?

O. Tammi has written: 'On Green's inequalities for the third coefficient of bounded univalent functions' -- subject(s): Analytic functions, Univalent functions, Inequalities (Mathematics) 'Extremeum Problems for Bounded Univalent Functions II' 'On the analytic foundations of central projection I' -- subject(s): Projection 'Extremum Problems for Bounded Univalent'

How do you solve plane area of integral calculus?

find the area of bounded by the two curves. y=9-x

What is an calculus?

A math method of studying variable rates of change, find areas bounded by curves, volumes created by rotation of a curve.

Are bounded domain functions periodic?

No. You can always "cheat" to prove this by simply giving the function's domain a bound.Ex: f: [0,1] --> RI simply defined the function to have a bounded domain from 0 to 1 mapping to the codomain of the set of real numbers. The function itself can be almost anything, periodic or not.Another way to "cheat" is to simply recognize that all functions having a domain of R are bounded functions, by definition, in the complex plane, C.(Technically, you would say a non-compact Hermitian symmetric space has a bounded domain in a complex vector space.) Obviously, those functions include non-periodic functions as well.

What is the difference between bounded and unbounded transmission media?

v cv

What has the author Pertti Lehto written?

Pertti Lehto has written: 'On fourth-order homogeneous functionals in the class of bounded univalent functions' -- subject(s): Functionals, Maxima and minima, Univalent functions

How do you find the area of a three-dimensional figures?

If the three-dimensional figure is bounded by polygons, you calculate the area of each polygon, and add it all up. If the three-dimensional figure is bounded by some curve (as in a sphere), you basically need integral calculus. The basic idea is to divide the surface into small pieces, assume that each piece is approximately equal to a rectangle, triangle, or another convenient (and well-known) 2D figure, and add the surface areas up. Also, you analyze what happens when the individual pieces are made smaller and smaller. Integral calculus has some special methods to speed this task up, but that is the basic idea.If the three-dimensional figure is bounded by polygons, you calculate the area of each polygon, and add it all up. If the three-dimensional figure is bounded by some curve (as in a sphere), you basically need integral calculus. The basic idea is to divide the surface into small pieces, assume that each piece is approximately equal to a rectangle, triangle, or another convenient (and well-known) 2D figure, and add the surface areas up. Also, you analyze what happens when the individual pieces are made smaller and smaller. Integral calculus has some special methods to speed this task up, but that is the basic idea.If the three-dimensional figure is bounded by polygons, you calculate the area of each polygon, and add it all up. If the three-dimensional figure is bounded by some curve (as in a sphere), you basically need integral calculus. The basic idea is to divide the surface into small pieces, assume that each piece is approximately equal to a rectangle, triangle, or another convenient (and well-known) 2D figure, and add the surface areas up. Also, you analyze what happens when the individual pieces are made smaller and smaller. Integral calculus has some special methods to speed this task up, but that is the basic idea.If the three-dimensional figure is bounded by polygons, you calculate the area of each polygon, and add it all up. If the three-dimensional figure is bounded by some curve (as in a sphere), you basically need integral calculus. The basic idea is to divide the surface into small pieces, assume that each piece is approximately equal to a rectangle, triangle, or another convenient (and well-known) 2D figure, and add the surface areas up. Also, you analyze what happens when the individual pieces are made smaller and smaller. Integral calculus has some special methods to speed this task up, but that is the basic idea.

What is solid that bounded by polygon?

A solid cannot be bounded by one polygon. A solid bounded by polygons is called a polyhedron.

What are larger cells with membrane-bounded organelles?

Eukaryotic cells are larger cells with membrane-bounded organelles. They include a nucleus, mitochondria, endoplasmic reticulum, Golgi apparatus, and lysosomes, among others. These organelles perform specialized functions within the cell.

Is unit step signal is bounded or unbounded?

bounded signal