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Word Problem Solver

Word Problem Solver — Solve Word Problems with Steps

Snap a photo of any word problem or type it out, and Zupiq breaks it down into clear, numbered steps — so you understand the math, not just the answer.

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Zupiq solution screen

How It Works

Solve any math problem in 4 simple steps

Step 1

Capture or Type

Take a photo, write by hand, or type your math problem directly into Zupiq.

Step 2

AI Understands

Zupiq's AI reads and interprets the problem — handwritten, printed, or typed.

Step 3

Get Step-by-Step Solution

Every step is shown clearly so you can follow along and understand the method.

Step 4

Learn & Improve

Build real understanding, practice similar problems, and track your progress.

Supported Math Topics

What math can Zupiq solve?

From basic arithmetic to advanced calculus — Zupiq handles it all.

Algebra
Equations, polynomials, systems
Calculus
Derivatives, integrals, limits, series
Geometry
Shapes, area, volume, angles, proofs
Trigonometry
Sin, cos, tan, identities, equations
Statistics
Mean, median, probability, distributions
Arithmetic
Fractions, decimals, percentages, ratios
Matrices
Operations, determinants, eigenvalues

Why Zupiq

Why students choose Zupiq

Zupiq doesn't just give you the answer — it teaches you how to get there, so you actually understand the math.

  • Step-by-step explanations, not just answers
  • Works with photos, handwriting, and typed text
  • Covers algebra, calculus, geometry, and more
  • Generates diagrams and graphs for visual problems
  • Supports multiple languages
  • Track progress and build study habits
  • Available on iOS and Android
Zupiq app screen
Zupiq solution screen

Example Problem

See how Zupiq solves word problems step by step

Problem
A train leaves a station traveling at 60 mph. Two hours later, a second train leaves the same station on a parallel track traveling at 90 mph. How long until the second train catches up to the first?
Steps
1
Define the variable
Let t = time (hours) the second train travels before catching up
2
Write the distance for each train
Train 1 distance: 60 × (t + 2) | Train 2 distance: 90 × t
3
Set distances equal (they meet at the same point)
60(t + 2) = 90t
4
Expand and simplify
60t + 120 = 90t → 120 = 30t
5
Solve for t
t = 4 hours
Answer
The second train catches up after 4 hours (having traveled 360 miles).

FAQ

Word problem solver questions

Solve word problems step by step

Download Zupiq and get clear, step-by-step solutions to any word problem.

Download on the App StoreGet it on Google Play