# Simple & Angles Game for Class 4–7 | Learn Types of Angles Visually

- Link: https://thecuriosi.com/digital-tlm-for-maths-1-5/angles-game/
- Published: 2025-12-25T10:02:01+05:30
- Author: MAHENDRA MANCHIKALAPATI

## Interactive Angles Learning Game for Class 4–7

 **Angles Master Pro** is a free bilingual (English & Telugu) interactive maths 
tool from _The Curiosi.com Magic Vault_. It is designed to help students understand
types of angles using real-time visualisation, protractor measurement, and interactive
practice.

## Learn Types of Angles with Visual Practice

 This digital TLM is perfectly aligned with the Indian school syllabus, specifically
supporting Foundational Literacy and Numeracy (FLN) for students in **Class 4, Class
5, Class 6, and Class 7**. Learners can explore geometric concepts by rotating rays,
measuring degrees dynamically, and identifying angle types interactively.

 * Zero Angle (0°)
 * Acute Angle (< 90°)
 * Right Angle (90°)
 * Obtuse Angle (> 90° & < 180°)
 * Straight Angle (180°)
 * Reflex Angle (> 180° & < 360°)
 * Complete Angle (360°)

## Why Teachers Use This Angles Game

 Educators rely on this "tablet featured" tool for smartboards, classroom demonstrations,
remedial practice sessions, and formative assessments. The seamless dual-language
toggle makes it an ideal resource for both **Telugu and English medium schools**,
ensuring every child grasps foundational geometry without language barriers.

The Curiosi.com | Angles Mastery

45°

### అల్ప కోణం

 **Complementary** 45°

 **Supplementary** 135°

 🛡️ Tablet Featured Education Tool | TheCuriosi.com

  |  Angle Type |  Degree Measure |  Description |  
   |  Zero Angle |  0° |  No opening between the arms |  
 |  Acute Angle |  0° – 90° |  Smaller than a right angle |  
 |  Right Angle |  90° |  Forms a perfect L shape |  
 |  Obtuse Angle |  90° – 180° |  Wider than a right angle |  
 |  Straight Angle |  180° |  Forms a straight line |  
 |  Reflex Angle |  180° – 360° |  Greater than a straight angle |  
 |  Complete Angle |  360° |  One full rotation |

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