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Find The Area Of Irregular Shape Using
Integration
Group Leader : Teacher :
Omprakash Chauhan N. L. Parvati
Group : A (IF2I)
1. Omprakash Chauhan
2. Shreeshay Desai
3. Adnan Mulani
4. Nashra Patel
5. Kaushik Sharma
6. Tejas Jangid
7. Shubham Tiwari
8. Amit Verma
Table Of Contents
Introduction
What is Applications Integration?
Examples
Ex : How to find area of irregular shape (area under
the curve)
Q. Find the area bounded by the curve, x=axis and
the given lines.
Y2=4x , x=1 , x=4
Introduction
Area of Irregular Shapes Many shapes are not the basic shapes
(rectangles, triangles, circles, etc.) that we have formulas for. There
are times when you need to find the area of a shape that is not a
regular shape. One method of finding the area of an irregular shape is
to divide the shape into smaller shapes which you do have the
formula for. Find the area of all of the smaller shapes and then add
your areas together.
Applications integration (or enterprise application integration) is the sharing of
processes and data among different applications in an enterprise. For both small
and large organizations alike, it has become a mission-critical priority to connect
disparate applications and leverage application collaboration across the enterprise
in order to improve overall business efficiency, enhance scalability, and reduce IT
costs.
Before architecting an applications integration solution, however, it is crucial to
understand the different levels of integration and in particular, how messages are
exchanged in an applications integration environment. This article provides an
overview of the different levels of integration - the presentation level, the business
process level, the data level, and the communications level - and then examines
communications-level integration in greater detail with a discussion of synchronous
and asynchronous communication.
What is Applications Integration?
Here some examples of application of integration :
Examples
1. Your phone is running because of some Calculus,
2. Your fan is running because of AC which is a form of Calculus,
3. air conditioners work on the heat flow principles which involve Calculus,
4. Your bike’s engine is working on the principles of conversion of energy from
chemical to heat to mechanical which needed a way lot more Calculus than
you imagined,
5. You travel in planes which are created on the principles of Aerodynamics
whose key concept would again be Calculus,
6. Your ironing boxes, bulbs might have had some Calculus induced in them
before they are in front of you.
7. Okay, this proves it. Every machine made thing/item required a machine. But
Calculus is used to design those machines. So basically, it is goddamn
EVERYWHERE!
Ex : How to find area of irregular shape (area under the curve)
X=a X=b
R
X
Y
X’
Y’
0 P Q
S
Graph
The area 'A' bounded by the curve y=f'(x), x-axis and bounded between x=a and x=b
is given by
A=area of region 'PRSQ'
X=1
X’ X
Y’
Y
Y2=4X
1 2 3 4
X=1
Graph
Q. Find the area bounded by the curve, x=axis and the given lines.
Y2=4x , x=1 , x=4
Y2 = 4x
Y=2x
Ans :

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How To Area of irregular shape Using Integration Method.

  • 1. Find The Area Of Irregular Shape Using Integration Group Leader : Teacher : Omprakash Chauhan N. L. Parvati Group : A (IF2I) 1. Omprakash Chauhan 2. Shreeshay Desai 3. Adnan Mulani 4. Nashra Patel 5. Kaushik Sharma 6. Tejas Jangid 7. Shubham Tiwari 8. Amit Verma
  • 2. Table Of Contents Introduction What is Applications Integration? Examples Ex : How to find area of irregular shape (area under the curve) Q. Find the area bounded by the curve, x=axis and the given lines. Y2=4x , x=1 , x=4
  • 3. Introduction Area of Irregular Shapes Many shapes are not the basic shapes (rectangles, triangles, circles, etc.) that we have formulas for. There are times when you need to find the area of a shape that is not a regular shape. One method of finding the area of an irregular shape is to divide the shape into smaller shapes which you do have the formula for. Find the area of all of the smaller shapes and then add your areas together.
  • 4. Applications integration (or enterprise application integration) is the sharing of processes and data among different applications in an enterprise. For both small and large organizations alike, it has become a mission-critical priority to connect disparate applications and leverage application collaboration across the enterprise in order to improve overall business efficiency, enhance scalability, and reduce IT costs. Before architecting an applications integration solution, however, it is crucial to understand the different levels of integration and in particular, how messages are exchanged in an applications integration environment. This article provides an overview of the different levels of integration - the presentation level, the business process level, the data level, and the communications level - and then examines communications-level integration in greater detail with a discussion of synchronous and asynchronous communication. What is Applications Integration?
  • 5. Here some examples of application of integration : Examples 1. Your phone is running because of some Calculus, 2. Your fan is running because of AC which is a form of Calculus, 3. air conditioners work on the heat flow principles which involve Calculus, 4. Your bike’s engine is working on the principles of conversion of energy from chemical to heat to mechanical which needed a way lot more Calculus than you imagined, 5. You travel in planes which are created on the principles of Aerodynamics whose key concept would again be Calculus, 6. Your ironing boxes, bulbs might have had some Calculus induced in them before they are in front of you. 7. Okay, this proves it. Every machine made thing/item required a machine. But Calculus is used to design those machines. So basically, it is goddamn EVERYWHERE!
  • 6. Ex : How to find area of irregular shape (area under the curve) X=a X=b R X Y X’ Y’ 0 P Q S Graph
  • 7. The area 'A' bounded by the curve y=f'(x), x-axis and bounded between x=a and x=b is given by A=area of region 'PRSQ'
  • 9. Q. Find the area bounded by the curve, x=axis and the given lines. Y2=4x , x=1 , x=4 Y2 = 4x Y=2x Ans :