With this code to start, These objects should initially have a fill of white $($color$\_$rgb$(255,255,255)),$ and then when the

user clicks the mouse anywhere in the graphics window, should display a visualization of the

aggregate $($sum total$)$ number of burials that occurred in each section of the cemetery during the

$7-$year period. One click should show all of the burials in the data file, with color shades that

make sense in representing the given data.

In other words, your program should initially show the "map" of the cemetery with all areas

having a default or "white" fill. When the user clicks the mouse, it should then show the

cumulative burials after all seven years, so an accumulation of all of the burials that occurred

over the seven years up to and including the year $1878.$ Note, in this basic assignment, the user

only clicks once, and ALL of the data for ALL of the burials over ALL seven years shows as

color fills in the map ONCE.

The image above shows an example of how your final visualization might look $($but with

different data, so as to not give the solution away$).$

Intuitively, with most colors, the darker areas indicate sections that have more burials than the

lighter areas. Red is$,$ perhaps, an exception to that rule, as a $$redder$$ red may be intuitively read

as having more burials than a darker red. The choice of color and implementation of the various

shades of the color are critical to the successful completion of this assignment. It is up to you to

choose the color and the shades that you think best represent the total number of burials in a

giveimport turtle

# Set up the turtle environment

screen $=$ turtle.Screen$()$

screen.setup$($width$=800,$ height$=600)$

t $=$ turtle.Turtle$()$

t$.$speed$(0)$

# Function to draw a rectangle

def draw$\_$rectangle$($x$,$ y$,$ width, height, fill$\_$color$)$:

t$.$penup$()$

t$.$goto$($x$,$ y$)$

t$.$pendown$()$

t$.$fillcolor$($fill$\_$color$)$

t$.$begin$\_$fill$()$

for $\_$ in range$(2)$:

t$.$forward$($width$)$

t$.$right$(90)$

t$.$forward$($height$)$

t$.$right$(90)$

t$.$end$\_$fill$()$

# Function to get burial counts from user

def get$\_$burial$\_$counts$()$:

sections $=[\text{'}$Section A$\text{'},$ 'Section B$\text{'},$ 'Section C$\text{'},$ 'Section D$\text{'}]$

burial$\_$counts $=\{\}$

for section in sections:

count $=$ int$($input$($f$"$Enter the number of burials for $\{$section$\}$: $"))$

burial$\_$counts$[$section$]=$ count

return burial$\_$counts

# Function to color sections based on burial count

def color$\_$sections$($burial$\_$counts$)$:

max$\_$burials $=$ max$($burial$\_$counts.values$())$

# Example section positions and sizes

section$\_$data $=[$

$(-300,200,200,150,$ 'Section A$\text{'}),$

$(-300,50,200,150,$ 'Section B$\text{'}),$

$(100,200,200,150,$ 'Section C$\text{'}),$

$(100,50,200,150,$ 'Section D$\text{'}),$

$]$

for x$,$

y$,$ width, height, section in section$\_$data:

burial$\_$count $=$ burial$\_$counts$[$section$]$

# Normalize burial count to color $(0-1)$

shade $=$ burial$\_$count $/$ max$\_$burials if max$\_$burials $>0$ else $0$

fill$\_$color $=($shade$,0,0)$ # Shades of red

draw$\_$rectangle$($x$,$ y$,$ width, height, fill$\_$color$)$

# Draw the initial map with white rectangles

def draw$\_$initial$\_$map$()$:

section$\_$data $=[$

$(-300,200,200,150),$

$(-300,50,200,150),$

$(100,200,200,150),$

$(100,50,200,150),$

$]$

for x$,$ y$,$ width, height in section$\_$data:

draw$\_$rectangle$($x$,$ y$,$ width, height, $(1,1,1))$ # White fill for initial state

# Get burial counts from user

burial$\_$counts $=$ get$\_$burial$\_$counts$()$

# Draw the initial map

draw$\_$initial$\_$map$()$

# On click, color sections based on burial data

screen.onclick$($lambda x$,$ y: $($color$\_$sections$($burial$\_$counts$),$ t$.$hideturtle$()))$

# Keep the window open until clicked

screen.exitonclick$()$