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Ratio Of Area Of Similar Triangles (Acrylic)
Ratio Of Area Of Similar Triangles (Acrylic)

Ratio Of Area Of Similar Triangles (Acrylic)

Price 1 INR/ Piece

MOQ : 1 Piece

Ratio Of Area Of Similar Triangles (Acrylic) Specification

  • Product Type
  • Ratio Of Area Of Similar Triangles (Acrylic)
  • Usage
  • Mathematical Equipment
  • Core Components
  • Acrylic Base, Printed Graphics
  • Feature
  • Demonstrates Ratio of Areas in Similar Triangles
  • Automation Grade
  • Manual
  • Accuracy
  • Educational Demonstration Grade
  • Model No
  • Educational Geometry Model Area Ratio of Similar Triangles
  • Application
  • Mathematical Equipment
  • Equipment Materials
  • Acrylic
  • Type
  • Mathematical Model
  • Dimension (L*W*H)
  • Approx. 225 x 85 x 3 mm
  • Weight
  • Lightweight (approx. 100-200g)
 

Ratio Of Area Of Similar Triangles (Acrylic) Trade Information

  • Minimum Order Quantity
  • 1 Piece
  • Supply Ability
  • 100 Pieces Per Week
  • Delivery Time
  • 1 Week
  • Sample Available
  • Yes
  • Sample Policy
  • Sample costs shipping and taxes has to be paid by the buyer
  • Packaging Details
  • carton box, export quality also available
  • Main Export Market(s)
  • Africa, Middle East, Asia
  • Main Domestic Market
  • All India
  • Certifications
  • ISO 9001, 14001 ,CE
 

About Ratio Of Area Of Similar Triangles (Acrylic)

Ratio Of Area Of Similar Triangles (Acrylic):

Micro Teknik To verify the result that ration of the areas of two similar triangles is equal to the ratio of the square of their corresponding sides.



Enhance Geometry Lessons Effortlessly

The Area Ratio of Similar Triangles model brings mathematical concepts to life. It allows students to visually grasp the relationship between areas of similar triangles, making theoretical explanations more concrete. Its polished acrylic surface, vivid color-printed lines, and pre-marked triangles ensure clarity during classroom demonstrations or hands-on exploration.


Durable, Safe, and Easy to Maintain

Crafted from high-quality acrylic, this model is both lightweight and robust, making it perfect for frequent classroom use. The product requires minimal maintenancesimply wipe with a clean, dry cloth to maintain its polished transparency and prevent smudging or scratches. Its rectangular shape and compact design ensure easy storage and portability.

FAQs of Ratio Of Area Of Similar Triangles (Acrylic):


Q: How is the Area Ratio of Similar Triangles model used in mathematical demonstrations?

A: This model is placed on a desktop or bench-top and utilized as a visual aid during math lessons. Educators can highlight the pre-marked triangles and use the color-printed lines to demonstrate the proportional relationship between the areas of similar triangles effectively.

Q: What benefits does this acrylic model offer to students?

A: The model provides a tangible and clear representation of area ratios in similar triangles, enhancing students understanding and retention. Its visual approach helps bridge the gap between theory and practice, supporting various learning styles.

Q: When should schools or colleges use this mathematical equipment?

A: This model is ideal for use during geometry lessons, practical classes, maths workshops, or demonstration sessions where visualizing the ratio of areas in similar triangles is required. Its suitable for both introductory and advanced geometry topics.

Q: Where can this educational geometry model be used?

A: It is designed for use in mathematics classrooms, laboratories, and study environments in schools and colleges. Its bench-top or desktop compatibility ensures it fits standard educational settings.

Q: How do you maintain the models clarity and finish?

A: To keep the acrylic plate clear and free from marks, it should be wiped gently with a clean, dry cloth only. This preserves the polished finish and prevents scratches or smudges.

Q: What process does the model demonstrate?

A: By utilizing pre-marked similar triangles and distinct color-coded outlines, the model visually demonstrates the mathematical principle that the ratio of the areas of two similar triangles is equal to the square of the ratio of their corresponding sides.

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