Objective:After completion of this lab, you will be able torecall how to use classes, as well as composition and inheritanceLab ExercisesPart $1$Create a new project named lab$1\_1$ and create a class named Point to represent in a point in $2$ dimensional space.The Point class will have two protected member variables named x and y$.$This class should contain two constructors: a default constructor, and an overloaded constructor, which takes two arguments, and uses these to set the coordinates of x and y$.$There will be setters and getters for x and y$,$ as well as a method named move, which move x and y with the amount specified by the arguments. There will also be a print method, which prints out the coordinates as:$(2,3)$for a point with coordinates $(2,3).$ Make sure to test this with a driver file.Part $2$Continue with the lab$1\_1$ project and create a class named Point$3$D to represent a point in $3-$dimensional space. This class will inherit its members from the Point class you created in Part $1.$The Point$3$D class will add a protected member variable named z$.$This class should contain two constructors: a default constructor, and an overloaded constructor, which takes three arguments and uses these to set the coordinates of x$,$ y$,$ and z$.$There will be setters and getters for z$,$ and you will overload move, so it moves x$,$ y$,$ and z with the amount specified by the arguments. Also overload the output operator, $<<,$ so if you print out a Point$3$D$,$ it will print the coordinates as:$(2,1,3)$for a point with coordinates $(2,1,3).$ Make sure to test this with a driver file.Part $3$Create a stand alone function that takes two Point$3$D objects as arguments and calculates the distance between them.The distance between two points P$1=($x$1,$ y$1,$ z$1)$ and P$2=($x$2,$ y$2,$ z$2)$ in $3$D$-$space is given by the following generalization of the distance formula,Formula for distance between $2$ pointsSample Execution:Enter the x$,$ y$,$ and z coordinates of your point: $231$Here is your point: $(2,3,1)$Enter the x$,$ y$,$ and z coordinates of your next point: $8-50$Here is your point: $(8,-5,0)$The distance between both points is: $10\mathrm{.}0499$