By the end of this chapter you'll be able to…

  • 1Read a route map and list possible paths
  • 2Find the shortest route by total distance
  • 3Identify and draw the basic tetrominoes
  • 4Rotate and flip tetrominoes
  • 5Use logical reasoning to solve spatial puzzles
💡
Why this chapter matters
Information processing builds logical and spatial reasoning through route maps and tetrominoes — skills used in planning, puzzles and computer thinking. These activities are tested in the TN Class 7 Term 1 exam.

Before you start — revise these

A 5-minute refresher here will save you 30 minutes of confusion below.

Information Processing (Route Maps and Tetrominoes) — Class 7 Maths (Samacheer Kalvi)

TN State Board (Samacheer Kalvi) Class 7 Mathematics, Term 1 — Chapter 6. Thinking logically with maps and shapes.


1. About this chapter

This chapter covers route maps — finding and comparing paths between places — and tetrominoes — shapes made of four equal squares.

2. Route maps

  • A route map shows places (as points/nodes) connected by paths, often marked with distances.
  • To find the shortest route, list the possible paths from start to finish, add the distances along each, and choose the smallest total.
  • Route maps build skills in planning, comparing and logical reasoning.

3. Tetrominoes

  • A tetromino is a shape made by joining four equal squares edge to edge.
  • There are five basic tetrominoes, usually named by the letters they resemble: I, O, T, L (and its mirror J), S (and its mirror Z).
  • Tetrominoes can be rotated and flipped, and many can tile (cover) a region without gaps — the idea used in puzzles and games.

4. Worked examples

Example 1. A route map shows three paths from A to B: 12 km, 9 km and 15 km. Which is shortest? The 9 km path is the shortest.

Example 2. How many squares make a tetromino? Four equal squares.

Example 3. Name two tetrominoes. The I-tetromino and the T-tetromino (also O, L, S).

5. Exercises (Samacheer Kalvi)

  1. From a route map with paths of 8 km, 11 km and 7 km between two towns, find the shortest.
  2. Draw all five basic tetrominoes and label them by letter.
  3. Using an L-tetromino, show two different positions by rotating it.
  4. Find the total distance of the route A → C → B if AC = 6 km and CB = 5 km.
  5. Can four squares in a straight line form a tetromino? Name it.

6. Common mistakes

  • Mistake: Choosing a route by the number of stops instead of the total distance. Fix: Add the distances along each route and compare the totals.
  • Mistake: Saying a tetromino has three squares. Fix: A tetromino has four equal squares.
  • Mistake: Treating a rotated tetromino as a new one. Fix: Rotations/flips of the same shape are the same tetromino.

7. Quick revision

  • Term 1 · Ch 6 · information processing.
  • Route map: points joined by paths with distances; shortest route = smallest total distance.
  • Tetromino = four equal squares joined edge to edge; five basic types (I, O, T, L, S).
  • Tetrominoes can rotate, flip and tile regions.

Key formulas & results

Everything you need to memorise, in one card. Screenshot this for revision.

Route distance
total = sum of path lengths along the route
Compare totals.
Shortest route
route with the smallest total distance
Plan efficiently.
Tetromino
four equal squares joined edge to edge
Five basic types.
Types
I, O, T, L, S (with mirrors J, Z)
Rotate and flip.
⚠️

Common mistakes & fixes

These are the exact errors that cost students marks in board exams. Read them once, save yourself the trouble.

WATCH OUT
Choosing a route by the number of stops instead of total distance
Add the distances along each route and compare the totals.
WATCH OUT
Saying a tetromino has three squares
A tetromino has four equal squares.
WATCH OUT
Treating a rotated tetromino as a new one
Rotations and flips of the same shape are the same tetromino.

Practice problems

Try each one yourself before tapping "Show solution". Active recall > rereading.

Q1EASY· Route map
Three paths between two towns are 8 km, 11 km and 7 km. Which is shortest?
Show solution
The 7 km path.
Q2EASY· Route map
Find the total distance of A → C → B if AC = 6 km and CB = 5 km.
Show solution
11 km.
Q3EASY· Tetromino
How many equal squares make a tetromino?
Show solution
Four.
Q4EASY· Tetromino
What is a tetromino of four squares in a straight line called?
Show solution
The I-tetromino.
Q5MEDIUM· Reasoning
How many basic tetrominoes are there, and name them.
Show solution
Five: I, O, T, L and S (with mirror forms J and Z).
Q6MEDIUM· Route map
Routes A→B are: A→B direct 15 km; A→C→B = 6 + 7 km. Which is shorter?
Show solution
A→C→B = 13 km is shorter than the 15 km direct route.

5-minute revision

The whole chapter, distilled. Read this the night before the exam.

  • Term 1 Chapter 6 of Samacheer Kalvi Class 7 Maths.
  • A route map joins places by paths marked with distances.
  • The shortest route is the one with the smallest total distance.
  • A tetromino is four equal squares joined edge to edge.
  • There are five basic tetrominoes: I, O, T, L and S.
  • Tetrominoes can be rotated and flipped and can tile a region.

Tamil Nadu (TNBSE) marks blueprint

Where the marks come from in this chapter — so you can plan your prep.

Typical chapter weightage: 3-6 marks across reasoning and activity questions

Question typeMarks eachTypical countWhat it tests
Route map1-21-2Shortest route and totals
Tetromino1-21-2Identifying and drawing shapes
Reasoning21Spatial puzzle
Prep strategy
  • Always sum distances to compare routes
  • Draw all five tetrominoes from memory
  • Practise rotating and flipping shapes
  • Think step by step in puzzles

Where this shows up in the real world

This chapter isn't just an exam topic — it lives in the world around you.

Travel planning

Choosing the shortest or fastest route.

Games

Tetrominoes are the shapes in puzzle games like Tetris.

Logistics

Delivery and network planning use route maps.

Exam strategy

Battle-tested tips from teachers and toppers for this chapter.

  1. Sum distances to pick the shortest route
  2. Draw and label tetrominoes neatly
  3. Treat rotations/flips as the same shape
  4. Reason step by step

Going beyond the textbook

For olympiad aspirants and curious learners — topics that build on this chapter.

  • Find the shortest route through four towns visiting each once.
  • Show which tetrominoes can tile a 4×4 grid.

Where else this chapter is tested

CBSE board isn't the only one — other exams test this chapter too.

TN Class 7 Term 1 ExamMedium
Logical Reasoning / OlympiadMedium
School unit testsHigh

Questions students ask

The real ones — pulled from the Q&A community and tutor sessions.

List every possible path from the start to the destination, add up the distances along each one, and choose the path with the smallest total.

Because there are only five distinct ways to join four equal squares edge to edge; all other arrangements are just rotations or mirror images of these five.
Verified by the tuition.in editorial team
Last reviewed on 3 June 2026. Written and reviewed by subject-matter experts — read about our process.
Editorial process →
Header Logo