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Calculate Break-Even Point and Profit Impact Analysis

Last updated: Mar 29, 2026

Quick Overview

This question evaluates a candidate's competency in profitability modeling, contribution-margin and break-even analysis, and sensitivity analysis of revenue and cost drivers.

  • medium
  • OneMain Financial
  • Analytics & Experimentation
  • Data Scientist

Calculate Break-Even Point and Profit Impact Analysis

Company: OneMain Financial

Role: Data Scientist

Category: Analytics & Experimentation

Difficulty: medium

Interview Round: Technical Screen

##### Scenario A restaurant’s profit model: fixed and variable costs versus revenue per customer; interviewer supplies concrete numbers. ##### Question Calculate break-even customer count and profit. Re-compute profit when (a) costs drop by a given amount, (b) revenue per customer drops by a given amount, and explain the business implications. ##### Hints Profit = revenue − cost; isolate variables to see sensitivity.

Quick Answer: This question evaluates a candidate's competency in profitability modeling, contribution-margin and break-even analysis, and sensitivity analysis of revenue and cost drivers.

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OneMain Financial logo
OneMain Financial
Aug 4, 2025, 10:55 AM
Data Scientist
Technical Screen
Analytics & Experimentation
3
0

Break-even and Profit Sensitivity for a Restaurant

Context

A restaurant has fixed monthly costs (rent, salaries) and a variable cost per customer (food, payment processing). Each customer generates a certain average revenue. You are asked to compute break-even volume and analyze how profit changes when costs or revenue change.

Assume the following concrete numbers for this exercise:

  • Fixed costs F = $5,000 per month
  • Variable cost per customer v = $8
  • Revenue per customer p = $20
  • Monthly volume to evaluate profit n = 600 customers

Tasks

  1. Write the profit function P(n) in terms of p, v, F, and n. Compute the break-even customer count n*.
  2. Compute the baseline monthly profit at n = 600 customers.
  3. Re-compute profit at n = 600 and the new break-even point in each scenario: a) Fixed costs drop by 600(Fdecreasesby600 (F decreases by 600(Fdecreasesby 600). b) Variable cost per customer drops by 1(vdecreasesby1 (v decreases by 1(vdecreasesby 1). c) Revenue per customer drops by 1.50(pdecreasesby1.50 (p decreases by 1.50(pdecreasesby 1.50).
  4. Briefly explain the business implications of (a), (b), and (c).

Hint: Profit = Revenue − Cost, and the contribution margin per customer is (p − v).

Solution

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