Starter code: Section $2$: The Line class $(5$ pts$)$ The Line class represents a $2$D line that stores two Point$2$D objects and provides the distance between the two points and the slope of the line using the property methods getDistance and get Slope. The constructor of the Point$2$D class has been provided in the starter code. Methods Type Name float getDistance float getSlope Description Returns the distance between two Point$2$D objects Returns the slope of the line that passes through the two points Special methods Type Name Description str str bool Line repr eq mul Gets a legible representation of the Line in the form y$=$me $+$ b Determines if two Line objects are equal Returns a new Line object where each coordinate is multiplied by a positive integer Preconditions: get Distance$($self$)$ A property method $($behaves like an attribute$)$ that gets the distance between the two Point$2$D objects that created the Line. The formula to calculate the distance between two points in a two$-$ dimensional space is: d$=($x$2-$ xy$)2+($y$2-$ y$2)2$ Returns a float rounded to $3$ decimals. To round you can use the round method as round$($value$,$ #ofDigits$)$ Output float Returns the distance between the two point objects that pass through the Line getSlope$($self$)$ A property method $($behaves like an attribute$)$ that gets the slope $($gradient$)$ of the Line object. The formula to calculate the slope using two points in a two$-$dimensional space is: y$2-$yi m $=$ X$2-$ X$1$ Returns a float rounded to $3$ decimals. To round you can use the round method as round$($value$,$ #ofDigits$)$ Output float Returns the slope of the line, float inf float for undefined slope $($denominator is zero$)$Section $2$: The Line class Examples: $>>>$ pl $-$ Point$2$D$(-7,-9)>>>$ P$2=$ Point $2$D$(1,5\mathrm{.}6)>>>$ line$1=$ Line $($p$1,$ p$2)>>>$ line$1.$getDistance $16\mathrm{.}648>>>$ line$1.$getslope $1\mathrm{.}825$ str and repr A special method that provides a legible representation for instances of the Line class. Objects will be represented using the "slope$-$intercept" equation of the line: y $=$ mx $+$ b To find b$,$ substitute m with the slope and y and x for any of the points and solve for b$.$ b must be rounded to $3$ decimals. To round you can use the round method as round$($value$,$ #ofDigits$)$ Output str Slope$-$intercept equation of the line, representation must be adjusted if mor bare $0,$ or if b is positive negative $$Undefined$\text{'}$ for undefined slope str Examples: $>>>$ P$1=$ Point $2$D$(-7,-9)>>>$ P$2=$ Point $2$D$(1,5\mathrm{.}6)>>>$ line$1=$ Line$($p$1,$ p$2)>>>$ line$1$ y $=1\mathrm{.}825$x $+3\mathrm{.}775>>>$ line$5=$Line$($Point $2$D$(6,48),$ Point $2$D$(9,21)>>>$ lines y $=-9\mathrm{.}0$x $+102\mathrm{.}0>>>$ line$6-$Line$($Point$2$D$(2,6),$ Point $2$D$(2,3))>>>$ line$6.$getDistance $3\mathrm{.}0>>>$ line$6.$getslope inf $>>>$ line $6$ Undefined $>>>$ line $7=$Line$($Point $2$D$(6,5),$ Point$2$D$(9,5))>>>$ line $7$ y $=5\mathrm{.}0$Section $2$: The Line class eg A special method that determines if two Line objects are equal. For instances of this class, we will define equality as two lines having the same points. To simplify this method, you could try defining equality in the Point$2$D class Output bool True if lines have the same points, False otherwise A special method to support the $*$ operator. Returns a new Line object where the x$,$y attributes of every Point$2$D object is multiplied by the integer. The only operations allowed are integer$*$Line and Line" integer, any other non$-$integer values return None. You will need to override both the "normal" version and the "right side" version to support such operations. Output Line A new Line object where pointl and point$2$ are multiplied by an integer Examples: $>>>$ p$1=$ Point$2$D$(-7,-9)>>>$ P$2=$ Point $2$D$(1,5\mathrm{.}6)>>>$ line$1=$ Line $($p$1,$ p$2)>>>$ line$2=$ line$1*4>>>$ isinstance$($line$2,$ Line$)$ True $>>>$ line$2$ y $=1\mathrm{.}825$x $+15\mathrm{.}1>>>$ line$3=4*$line$1>>>$ line $3$ y $=1\mathrm{.}825$x $+15\mathrm{.}1>>>$ line$1==$line$2$ False $>>>$ line$3==$line$2$ True $>>>$ line$5==9$ Falseclass Line: $>>>$ p$1=$ Point $2$D$(-7,-9)>>>$ p$2=$ Point $2$D$(1,5\mathrm{.}6)>>>$ line$1=$ Line $($p$1,$ p$2)>>>$ line$1.$getDistance $16\mathrm{.}648>>>$ line$1.$gets lope $1\mathrm{.}825>>>$ line $1$ y $=1\mathrm{.}825$x $+3\mathrm{.}775>>>$ line$2=$ line$1*4>>>$ line$2.$getDistance $66\mathrm{.}592>>>$ line$2.$getslope $1\mathrm{.}825>>>$ line $2$ y $=1\mathrm{.}825$x $+15\mathrm{.}1>>>$ line $1$ y $=1\mathrm{.}825$x $+3\mathrm{.}775>>>$ line$3=4*$ line$1>>>$ line $3$ y $=1\mathrm{.}825$x $+15\mathrm{.}1>>>$ line$1==$line$2$ False $>>>$ line$3==$line$2$ True $>>>$ line$5=$Line$($Point $2$D$(6,48),$ Point $2$D$(9,21))>>>$ line$5$ y $=-9\mathrm{.}0$x $+102\mathrm{.}0>>>$ line$5==9$ False $>>>$ line$6=$Line$($Point $2$D$(2,6),$ Point $2$D$(2,3))>>>$ line.getDistance $3\mathrm{.}0>>>$ line$6.$ gets lope inf $>>>$ line $6$ Undefined $>>>$ line $7=$Line$($Point $2$D$(6,5),$ Point $2$D$(9,5))>>>$ line $7.$getslope $0\mathrm{.}0>>>$ line $7$ y $=5\mathrm{.}0$ def $\_\_$init$\_\_($self$,$ pointi, point$2)$: #$---$ YOUR CODE STARTS HERE pass #$---$ YOUR CODE STARTS HERE def getDistance$($self$)$: pass #$---$ YOUR CODE STARTS HERE def getslope$($self$)$: pass #$---$ YOUR CODE CONTINUES HERE