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Class 7 Maths Practice Question Answers - Practical Geometry (Old Syllabus)

Practice Exercise

1. Construct a quadrilateral ABCD in which AB = 4.5 cm, BC = 4.1 cm, CD = 6.4 cm, DA = 2.9 cm and BD = 6.7 cm.

2. Construct a parallelogram PQRS in which PQ = 6.3 cm QR = 4.5 cm and PR = 7.9 cm.

3. Construct a rhombus having a side 4.6 cm and one diagonal 6.3 cm.

4. Construct a quadrilateral ABCD, where AB = 3.6 cm, BC = 6.3 cm, ∠A = 60°, ∠B = 75° and ∠C = 120°.

5. Construct a square whose side is 5 cm.

6. Construct a rhombus whose diagonals are 4.8 cm and 6.3 cm.

7. Draw a parallelogram whose adjacent sides are 2.8 cm and 3.8 cm.

8. Draw a rectangle whose adjacent sides are 4.5 cm and 2.3 cm.

9. Construct a quadrilateral ABCD, where AB = 4.3 cm, BC = 5.2 cm, CD = 6.5 cm, ∠B = 105° and ∠C = 60°.

10. Construct a quadrilateral PQRS where PQ = 5.4 cm, ∠ P = 60°, ∠Q = 105°, ∠ R = 75° and ∠S = 120°.

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FAQs on Class 7 Maths Practice Question Answers - Practical Geometry (Old Syllabus)

1. What is practical geometry and how is it different from theoretical geometry?
Ans. Practical geometry is the branch of mathematics that deals with the construction and measurement of geometric figures and shapes in the real world. It focuses on the practical application of geometric principles and techniques. On the other hand, theoretical geometry is concerned with the study of geometric properties and relationships using logical reasoning and proofs.
2. What are some common tools used in practical geometry?
Ans. Some common tools used in practical geometry include a compass, ruler, protractor, and a set square. These tools are essential for drawing accurate geometric shapes, measuring angles, and constructing various figures.
3. How can practical geometry be used in everyday life?
Ans. Practical geometry finds applications in various aspects of everyday life. For example, it is used in construction and architecture for designing buildings and structures. It is also used in engineering for designing roads, bridges, and other infrastructure. Additionally, practical geometry is used in interior design, fashion design, and even in activities like gardening and landscaping.
4. What are the basic principles of practical geometry?
Ans. The basic principles of practical geometry include understanding and applying concepts such as points, lines, angles, triangles, circles, and polygons. These principles help in constructing and measuring geometric figures accurately.
5. How can one improve their skills in practical geometry?
Ans. To improve skills in practical geometry, it is important to practice regularly. Solving a variety of geometry problems, working with geometric figures, and using the tools correctly can enhance understanding and proficiency. Additionally, seeking guidance from teachers or attending geometry workshops can also be beneficial.
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