Dataford
Interview QuestionsInterview GuidesExperiencesCoaching
New
Pricing
Get started
Dataford
Popular roles
Software EngineerData AnalystData ScientistData EngineerBusiness AnalystAI EngineerMachine Learning EngineerProduct Manager
Browse
Browse All RolesEvery role hub, from analyst to MLBrowse All CompaniesCompany-specific interview loopsAll Interview GuidesThe full guide library
Top questions by role
Software EngineerData AnalystData ScientistData EngineerBusiness AnalystAI EngineerMachine Learning EngineerProduct Manager
Top questions by skill
SQLPythonStatisticsMachine LearningA/B TestingSystem DesignGenerative AIProduct SenseMetricsBehavioral
Browse all questions →Try a mock interview
Experiences
Practice
Mock InterviewsTimed interview simulations with feedbackCoaching1:1 coaching with people at your target companiesSuccess PathYour 6-week structured planModulesCurated lessons by topicWebinarsTalks from ex-Big Tech data leadsPlaygroundA free-form scratch editor
Learn
BlogInterview strategy and career adviceTech Job Market ReportHiring trends across data and AI rolesFor UniversitiesDataford for career centersAbout DatafordWho we are and how we build
Pricing
Build my plan
Linear Regression in Python
00:00
5 left

Linear Regression in Python

EasyPython

Problem

Enlitic research pipelines may need a simple baseline that maps a numeric feature to a continuous measurement. Implement ordinary least-squares linear regression for one feature.

Write fit_linear_regression(xs, ys) to return [slope, intercept] for the line y = slope * x + intercept that minimizes the sum of squared residuals across paired observations.

Formal Specification

  • xs: list of n integer or float feature values.
  • ys: list of n integer or float target values, where ys[i] corresponds to xs[i].
  • Return: a two-element list [slope, intercept] of floats.

Use the centered least-squares equations: m = sum((x - mean_x) * (y - mean_y)) / sum((x - mean_x)^2) and b = mean_y - m * mean_x.

Constraints

  • 2 <= len(xs) == len(ys) <= 100,000
  • Each value is a finite integer or float in [-10^9, 10^9]
  • xs contains at least two distinct values
  • Return values are accepted within 1e-9 absolute or relative tolerance

Function Signature

def fit_linear_regression(xs, ys):
Interviewer

Your question is Linear Regression in Python. Start with the requirements in the Question tab.

Run and submit as often as you like. When you're ready, talk me through your approach or go straight to the code.

You need to log in / sign up to run or submit.
CodePython 3
Sign up free to run your codeLog inLn 2
Run your code to see test output here.