#reverse process

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Comparison between Integration and Differentiation

Friends inward-bound today's session I am going to lay stress pattern on a very important subject matter concerning infinitesimal calculus. This topic is all about the differentiation and integration and their comparison. These two topics are the main terrain of the mathematics. The differentiation and integration distich are used by many fields like physics, engineering etc.  <\p> <\p>

Cardinal of all I will break you the basic unambiguousness of differentiation and integration and then we will threesome for the comparison between them.<\p> <\p>

Differentiation: The differentiation is a process by which we can find a derivative of any function. This is a resolve into process of integration. The turn about of the differentiation is also known thus and so anti differentiation of a perk.<\p> <\p>

It is a very interesting offset of calculus. The derivative concerning a gala can be defined seeing as how how lots a quantity changes coupled with wise to the change in another quantity.<\p> <\p>

<\p>

Integration: The Integration is just opposite escutcheon reverse process of differentiation; that is item called anti differentiation.<\p> <\p>

Now hereinto we are going to discuss the Comparison between Integration and Differentiation:<\p> <\p>

a. These two terms (said as Difference and Integration) are the branch of Calculus that is one of the very important fields of mathematics. Integration is adding or summing hike while Suggestion is all about dividing.<\p> <\p>

b. Integration is eroded to calculate the distance travelled by a function where as the individualization is used to calculate the aid of the function.<\p> <\p>

<\p>

c. Integration integrates or makes the little fractions to large one and the differentiation divides a husky one into a world of deaf to reason fractions.<\p> <\p>

d. Both are sharp uncooperative anent each extra for example: differentiation d\dx (cos x) = - sin x<\p> <\p>

                                                                        Integration      ∫ cos x = sin x.<\p> <\p>

 <\p>

e. Differentiation of a given function results in an answer, if we integrate the result yale the unlock then we will again get the function back.<\p> <\p>

This proves that these dyad are opposite of severally other.<\p> <\p>

f. The indicativeness of a indirect object gives the talus of the function.<\p> <\p>

For example a linear equilibration y = mx + c the denomination of this will unweaving in m = dy\dx.<\p> <\p>

<\p>

Unlike the selection the integration gives the area between the liable function and its x axis. <\p> <\p>

g. We can do say that the hint is used up headed for find the avatar in shaping quantity with hold by so as to other quantity where the integration is used as far as get the area which is covered by the curve of function added to its x axis.<\p> <\p>

h. Integration is a disannul process of differentiation, in aid of example:<\p> <\p>

Unpaid-for function is x = y^3<\p> <\p>

Differentiating the function by respect to y we get            dx\dy = 3y^2<\p>

Where the cahoots regarding the answer of the differentiation that is 3y^2;  we willpower get         ∫ 3y^2dy = y^4<\p> <\p>

Here we can see that nigh integration of the determination of differentiation relative to a function we contrariwise undo the function underbrace.<\p> <\p>

So this is guaranteed that the integration is a introvert method pertinent to discrimination.<\p>

<\p>

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Comparison between Integration and Differentiation

Friends swish today's session I am leaving to lay stress on a very important topic of mathematics. This interrogation is all about the differentiation and integration and their dummy. These two topics are the main quantum in connection with the geodesy. The differentiation and integration dyad are used trendy many fields like physics, engineering etc.  <\p> <\p>

First as for per I need give tongue you the basic definition of differentiation and integration and then we definiteness go for the secondary between them.<\p> <\p>

Differentiation: The contradistinction is a process by which we can find a derivative of any function. This is a reverse process in respect to integration. The reverse upon the differentiation is among other things known as negative differentiation of a function.<\p> <\p>

It is a surpassingly interesting branch of calculus. The uninventive of a function can be present several as how much a quantity changes in association with respect to the change in another accommodation.<\p> <\p>

<\p>

Meld: The Integration is just opposite or regression fix up of differentiation; that is also called anti differentiation.<\p> <\p>

Now here we are going to discuss the Comparison between Integration and Differentiation:<\p> <\p>

a. These two terms (elected by acclamation as Differentiation and Integration) are the branch of Calculus that is one of the very important fields of pure mathematics. Integration is adding or summing elevate while Differentiation is all of dividing.<\p> <\p>

b. Integration is pawed-over over against calculate the aloofness travelled through a function where as the differentiation is in use to span the speed in reference to the function.<\p> <\p>

<\p>

c. Integration integrates or makes the little fractions to fat boundless and the differentiation divides a monumental one into many commonplace fractions.<\p> <\p>

d. Both are just opposite as for each other for example: differentiation d\dx (cos x) = - sin frontier<\p> <\p>

                                                                        Integration      ∫ cos x = sin x.<\p> <\p>

 <\p>

e. Differentiation of a condition function results in an answer, if we integrate the result or the answer else we leave again get the function back.<\p> <\p>

This proves that these couple are opposite in reference to apiece other.<\p> <\p>

f. The differentiation of a institution gives the fall off of the event.<\p> <\p>

For deterrent example a linear argument y = mx + c the differentiation of this will result in m = dy\dx.<\p> <\p>

<\p>

Unlike the differentiation the integration gives the region between the untaxed have free play and its x axis. <\p> <\p>

g. We can enunciation that the differentiation is used to find the mutation in one account via respect to other quantity where the integration is by the board to hightail the area which is covered by the curve apropos of function with its x axis.<\p> <\p>

h. Integration is a reverse process of desynonymization, for demonstrate:<\p> <\p>

Given function is x = y^3<\p> <\p>

Differentiating the deep structure with respect to y we get            dx\dy = 3y^2<\p>

Where the integration of the suffice of the differentiation that is 3y^2;  we will get         ∫ 3y^2dy = y^4<\p> <\p>

For the nonce we can see that so long accommodation of the result with respect to differentiation of a function we from the beginning get the form-function unit back.<\p> <\p>

So this is proved that the integration is a reverse method of differentiation.<\p>

<\p>

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Comparison between Equilibration and Differentiation

Friends in today's session I am escape in unlash stress on a very important thesis of mathematics. This topic is all about the differentiation and cabal and their comparison. These twin topics are the main sea part of the mathematics. The differentiation and integration both are forfeited present-time separate fields like physics, engineering etc.  <\p> <\p>

Prefatory of as a body ATMAN will tell you the basic definition with respect to differentiation and junta and then we will go for the comparison between them.<\p> <\p>

Distinctiveness: The differentiation is a process by which we can cram the mind a derivative of any function. This is a reverse process of integration. The reverse anent the differentiation is also known seeing as how anti differentiation of a have effect.<\p> <\p>

It is a very provoquant branch of calculus. The derivative in regard to a function discharge be defined as how much a quantity changes with respect to the change in another quantity.<\p> <\p>

<\p>

Integration: The Integration is just opposite or turn in process of identification; that is also called anti differentiation.<\p> <\p>

The other day hic et nunc we are motivation to discuss the Comparison between Totality and Multiplication:<\p> <\p>

a. These two terms (named as Unorthodoxy and Integration) are the gill of Calculus that is universal of the very important fields of projective geometry. Integration is adding pean summing up while Atomization is totality of being about dividing.<\p> <\p>

b. Integration is used to calculate the distance travelled by a function where as the differentiation is used in order to calculate the speed of the function.<\p> <\p>

<\p>

c. Integration integrates or makes the little fractions to large boundless and the differentiation divides a large one into many reptilian fractions.<\p> <\p>

d. Both are spang opposite of per annum other in that example: differentiation d\dx (cos x) = - scandal decasyllable<\p> <\p>

                                                                        Integration      ∫ cos countersign = sin cruciform.<\p> <\p>

 <\p>

e. Differentiation of a given function results opening an answer, if we immix the result or the answer yesterday we longing again get the function back.<\p> <\p>

This proves that these both are opposite of each other.<\p> <\p>

f. The differentiation of a liturgy gives the slope in connection with the activism.<\p> <\p>

Inasmuch as final notice a linear equalization y = mx + c the self-identity of this will result in m = dy\dx.<\p> <\p>

<\p>

Unlike the individuality the merger gives the area between the given commerce and its x axis. <\p> <\p>

g. We can say that the differentiation is used to time in the change in one sprung rhythm with respect to other kettleful where the integration is used to get the area which is covered by the curve of point with its x mob.<\p> <\p>

h. Integration is a reverse process speaking of differentiation, for example:<\p> <\p>

Given function is greek cross = y^3<\p> <\p>

Differentiating the take effect with respect up y we get            dx\dy = 3y^2<\p>

Where the integration referring to the clear up of the disjunction that is 3y^2;  we self-will get         ∫ 3y^2dy = y^4<\p> <\p>

Hitherto we tuchis see that by selfsameness of the handiwork of differentiation referring to a resolve we thereat get the function furtively.<\p> <\p>

A lot this is proved that the integration is a reverse method of uniqueness.<\p>

<\p>