Task-1: In Cartesian coordinate system, a linear equation represents a line passing through two discrete points, such as, (1, 1) and (4, 2), respectively. Hence, one can easily describe the "point" object with a C++ class as given below. class Point { public: Point(); Point(.); //default constructor //parameterized constructor //copy constructor //destructor Point(.); Point (); - set_x(..); . set_y(.); .- get_x(..); - get_y(.); . print(); private: int x, У; //some member functions //prints the point object using some format, e.g., [1,2] //data members }; On the other hand, in order to create a "line" object, one can think of executing data composition technique where the line object is composed of two discrete point objects. Hence, one can write the following: class Line { public: Line(); Line(..); Line(.); //default constructor //parameterized constructor //copy constructor -Line(); //destructor . set_point1(..); . set_point2(..); .- get_slope(); .- print(); //some member functions //calculates the slope value //prints the line object using some format //e.g., A line passing through [2,2] and [4,4] with slope = 1.0 private: Point p1, p2; //data composition! }; а. Write definitions of the member functions listed above. b. Rewrite the program by separating the implementation file from the interface using a header file.
Task-1: In Cartesian coordinate system, a linear equation represents a line passing through two discrete points, such as, (1, 1) and (4, 2), respectively. Hence, one can easily describe the "point" object with a C++ class as given below. class Point { public: Point(); Point(.); //default constructor //parameterized constructor //copy constructor //destructor Point(.); Point (); - set_x(..); . set_y(.); .- get_x(..); - get_y(.); . print(); private: int x, У; //some member functions //prints the point object using some format, e.g., [1,2] //data members }; On the other hand, in order to create a "line" object, one can think of executing data composition technique where the line object is composed of two discrete point objects. Hence, one can write the following: class Line { public: Line(); Line(..); Line(.); //default constructor //parameterized constructor //copy constructor -Line(); //destructor . set_point1(..); . set_point2(..); .- get_slope(); .- print(); //some member functions //calculates the slope value //prints the line object using some format //e.g., A line passing through [2,2] and [4,4] with slope = 1.0 private: Point p1, p2; //data composition! }; а. Write definitions of the member functions listed above. b. Rewrite the program by separating the implementation file from the interface using a header file.
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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![Task-1: In Cartesian coordinate system, a linear equation represents a line passing through two discrete points, such
as, (1, 1) and (4, 2), respectively. Hence, one can easily describe the “point" object with a C++ class as given below.
class Point {
public:
Point ();
Point(.);
//default constructor
//parameterized constructor
Point(..) ;
-Point ();
. set_x(..);
set_y(..);
//copy constructor
//destructor
//some member functions
.. get_x(..);
- get_y(...);
print();
//prints the point object using some format, e.g., [1,2]
private:
int x, у;
//data members
};
On the other hand, in order to create a "line" object, one can think of executing data composition technique where
the line object is composed of two discrete point objects. Hence, one can write the following:
class Line {
public:
Line();
//default constructor
Line(..);
Line(..);
-Line();
//parameterized constructor
//copy constructor
//destructor
.- set_point1(...);
. set_point2(...);
.- get_slope();
print();
//some member functions
//calculates the slope value
//prints the line object using some format
//e.g., A line passing through [2,2] and [4,4] with slope = 1.0
private:
Point p1, p2;
//data composition!
};
а.
Write definitions of the member functions listed above.
b. Rewrite the program by separating the implementation file from the interface using a header file.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F67cc6346-7e71-47d1-b7f0-f040b3291a7c%2Fedd7d542-87d1-46e3-9c21-e6e7e6aa1e8c%2Fejrg4rh_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Task-1: In Cartesian coordinate system, a linear equation represents a line passing through two discrete points, such
as, (1, 1) and (4, 2), respectively. Hence, one can easily describe the “point" object with a C++ class as given below.
class Point {
public:
Point ();
Point(.);
//default constructor
//parameterized constructor
Point(..) ;
-Point ();
. set_x(..);
set_y(..);
//copy constructor
//destructor
//some member functions
.. get_x(..);
- get_y(...);
print();
//prints the point object using some format, e.g., [1,2]
private:
int x, у;
//data members
};
On the other hand, in order to create a "line" object, one can think of executing data composition technique where
the line object is composed of two discrete point objects. Hence, one can write the following:
class Line {
public:
Line();
//default constructor
Line(..);
Line(..);
-Line();
//parameterized constructor
//copy constructor
//destructor
.- set_point1(...);
. set_point2(...);
.- get_slope();
print();
//some member functions
//calculates the slope value
//prints the line object using some format
//e.g., A line passing through [2,2] and [4,4] with slope = 1.0
private:
Point p1, p2;
//data composition!
};
а.
Write definitions of the member functions listed above.
b. Rewrite the program by separating the implementation file from the interface using a header file.
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