This assessment is designed to evaluate your proficiency in Python programming, data manipulation, and analysis, as well as your ability to work with Excel. Below, you'll find details on each component of the assessment and the tasks you should complete. Best of luck!
- The assessment will be tested using our internal set of test cases. Scripts must be developed in accordance with the template shared. Please use the following template to create your scripts:
- 📂 templates
- 📄 python_task_1.py
- 📄 python_task_2.py
- 📂 templates
- We've clearly outlined the interfaces of our functions, specifying the input and output data types with distinct signatures.
- Any deviation especially in naming conventions and providing arguments will impact the correct assessment of your work
There should be a folder named submission
in the root of your repository. This folder should contain the following:
- 📂 submissions
- 📄 python_task_1.py
- 📄 python_task_2.py
- 📄 excel_assessment.xlsm
- Data that you need to work with is in the folder
datasets
. Store your process outputs in the structure mentioned below - Clone the provided GitHub repository.
- Add the following members as collaborators to your repo
- Submit the link to your repository via the provided Google Form for evaluation.
You have to submit an excel assessment along with your python task. This evaluation tests your proficiency in Conditional Formatting, Excel Formulae, and Data Manipulation
Under the function named generate_car_matrix
write a logic that takes the dataset-1.csv
as a DataFrame. Return a new DataFrame that follows the following rules:
- values from
id_2
as columns - values from
id_1
as index - dataframe should have values from
car
column - diagonal values should be 0.
Create a Python function named get_type_count
that takes the dataset-1.csv
as a DataFrame. Add a new categorical column car_type
based on values of the column car
:
low
for values less than or equal to 15,medium
for values greater than 15 and less than or equal to 25,high
for values greater than 25.
Calculate the count of occurrences for each car_type
category and return the result as a dictionary. Sort the dictionary alphabetically based on keys.
Create a Python function named get_bus_indexes
that takes the dataset-1.csv
as a DataFrame. The function should identify and return the indices as a list (sorted in ascending order) where the bus
values are greater than twice the mean value of the bus
column in the DataFrame.
Create a python function filter_routes
that takes the dataset-1.csv
as a DataFrame. The function should return the sorted list of values of column route
for which the average of values of truck
column is greater than 7.
Create a Python function named multiply_matrix
that takes the resulting DataFrame from Question 1, as input and modifies each value according to the following logic:
- If a value in the DataFrame is greater than 20, multiply those values by 0.75,
- If a value is 20 or less, multiply those values by 1.25.
The function should return the modified DataFrame which has values rounded to 1 decimal place.
You are given a dataset, dataset-2.csv
, containing columns id
, id_2
, and timestamp (startDay
, startTime
, endDay
, endTime
). The goal is to verify the completeness of the time data by checking whether the timestamps for each unique (id
, id_2
) pair cover a full 24-hour period (from 12:00:00 AM to 11:59:59 PM) and span all 7 days of the week (from Monday to Sunday).
Create a function that accepts dataset-2.csv
as a DataFrame and returns a boolean series that indicates if each (id
, id_2
) pair has incorrect timestamps. The boolean series must have multi-index (id
, id_2
).
Create a function named calculate_distance_matrix
that takes the dataset-3.csv
as input and generates a DataFrame representing distances between IDs.
The resulting DataFrame should have cumulative distances along known routes, with diagonal values set to 0. If distances between toll locations A to B and B to C are known, then the distance from A to C should be the sum of these distances. Ensure the matrix is symmetric, accounting for bidirectional distances between toll locations (i.e. A to B is equal to B to A).
Create a function unroll_distance_matrix
that takes the DataFrame created in Question 1. The resulting DataFrame should have three columns: columns id_start
, id_end
, and distance
.
All the combinations except for same id_start
to id_end
must be present in the rows with their distance values from the input DataFrame.
Create a function find_ids_within_ten_percentage_threshold
that takes the DataFrame created in Question 2 and a reference value from the id_start
column as an integer.
Calculate average distance for the reference value given as an input and return a sorted list of values from id_start
column which lie within 10% (including ceiling and floor) of the reference value's average.
Create a function calculate_toll_rate
that takes the DataFrame created in Question 2 as input and calculates toll rates based on vehicle types.
The resulting DataFrame should add 5 columns to the input DataFrame: moto
, car
, rv
, bus
, and truck
with their respective rate coefficients. The toll rates should be calculated by multiplying the distance with the given rate coefficients for each vehicle type:
- 0.8 for
moto
- 1.2 for
car
- 1.5 for
rv
- 2.2 for
bus
- 3.6 for
truck
Create a function named calculate_time_based_toll_rates
that takes the DataFrame created in Question 3 as input and calculates toll rates for different time intervals within a day.
The resulting DataFrame should have these five columns added to the input: start_day, start_time, end_day, and end_time.
start_day
,end_day
must be strings with day values (from Monday to Sunday in proper case)start_time
andend_time
must be of type datetime.time() with the values from time range given below.
Modify the values of vehicle columns according to the following time ranges:
Weekdays (Monday - Friday):
- From 00:00:00 to 10:00:00: Apply a discount factor of 0.8
- From 10:00:00 to 18:00:00: Apply a discount factor of 1.2
- From 18:00:00 to 23:59:59: Apply a discount factor of 0.8
Weekends (Saturday and Sunday):
- Apply a constant discount factor of 0.7 for all times.
For each unique (id_start
, id_end
) pair, cover a full 24-hour period (from 12:00:00 AM to 11:59:59 PM) and span all 7 days of the week (from Monday to Sunday).