ML Aggarwal Basic Geometrical Concept Exe-10.3 Class 6 ICSE Maths Solutions

ML Aggarwal Basic Geometrical Concept Exe-10.3 Class 6 ICSE Maths Solutions. We Provide Step by Step Answer of Exe-10.3 Questions for Basic Geometrical Concept as council prescribe guideline for upcoming board exam. Visit official Website CISCE for detail information about ICSE Board Class-6.

ML Aggarwal Basic Geometrical Concept Exe-10.3 Class 6 ICSE Maths Solutions

Board	ICSE
Publications	Avichal Publishig Company (APC)
Subject	Maths
Class	6th
Chapter-10	Basic Geometrical Concept
Writer	ML Aggarwal
Book Name	Understanding
Topics	Solution of Exe-10.3 Questions
Edition	2023-2024

Basic Geometrical Concept Exe-10.3

ML Aggarwal Class 6 ICSE Maths Solutions

Page-218

Question 1. Draw rough diagrams to illustrate the following:

(i) open simple curve
(ii) closed simple curve
(iii) open curve that is not simple
(iv) closed curve that is not simple.

Answer:

Question 2. Consider the given figure and answer the following questions:

(i) Is it a curve?
(ii) Is it a closed curve?
(iii) Is it a polygon?

Answer:

(i) Yes, it is a curve.
(ii) Yes, it is a closed curve.
(iii) Yes, it is a polygon.

Question 3. Draw a rough sketch of a triangle ABC. Mark a point P in its interior and a point Q in its exterior. Is the point A in its exterior or in its interior?

Answer:

The point A is neither in the exterior nor in the interior of triangle ABC. It is on the triangle ABC.

Question 4. Draw a rough sketch of a quadrilateral PQRS. Draw its diagonals. Name them.

Answer:

The meeting point O of the diagonals PR and QS of the quadrilateral PQRS is in the interior of the quadrilateral PQRS.

Question 5. In context of the given figure:

(i) Is it a simple closed curve?
(ii) Is it a quadrilateral?
(iii) Draw its diagonals and name them.
(iv) State which diagonal lies in the interior and which diagonal lies in the exterior of the quadrilateral.

Answer

(i) Yes
(ii) Yes.
(iii) Its diagonals are $\overline{\mathrm{AC}}$ and $\overline{\mathrm{BD}}$ .
(iv) Diagonal $\overline{\mathrm{AC}}$ is in the interior and diagonal $\overline{\mathrm{BD}}$ is in the exterior of quadrilateral ABCD.