## Andhra Pradesh Board Class 8th Maths Chapter 8 Exploring Geometrical Figures InText Questions Textbooks Solutions PDF

Andhra Pradesh State Board STD 8th Maths Chapter 8 Exploring Geometrical Figures InText Questions Books Solutions with Answers are prepared and published by the Andhra Pradesh Board Publishers. It is an autonomous organization to advise and assist qualitative improvements in school education. If you are in search of AP Board Class 8th Maths Chapter 8 Exploring Geometrical Figures InText Questions Books Answers Solutions, then you are in the right place. Here is a complete hub of Andhra Pradesh State Board Class 8th Maths Chapter 8 Exploring Geometrical Figures InText Questions solutions that are available here for free PDF downloads to help students for their adequate preparation. You can find all the subjects of Andhra Pradesh Board STD 8th Maths Chapter 8 Exploring Geometrical Figures InText Questions Textbooks. These Andhra Pradesh State Board Class 8th Maths Chapter 8 Exploring Geometrical Figures InText Questions Textbooks Solutions English PDF will be helpful for effective education, and a maximum number of questions in exams are chosen from Andhra Pradesh Board.## Andhra Pradesh State Board Class 8th Maths Chapter 8 Exploring Geometrical Figures InText Questions Books Solutions

Board | AP Board |

Materials | Textbook Solutions/Guide |

Format | DOC/PDF |

Class | 8th |

Subject | Maths |

Chapters | Maths Chapter 8 Exploring Geometrical Figures InText Questions |

Provider | Hsslive |

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## AP Board Class 8th Maths Chapter 8 Exploring Geometrical Figures InText Questions Textbooks Solutions with Answer PDF Download

Find below the list of all AP Board Class 8th Maths Chapter 8 Exploring Geometrical Figures InText Questions Textbook Solutions for PDF’s for you to download and prepare for the upcoming exams:### 8th Class Maths 8th Lesson Exploring Geometrical Figures InText Questions and Answers

Do this

Question 1.

Identify which of the following pairs of figures are congruent. [Page No. 184]

Answer:

The congruent figures are (1, 10), (2, 6, 8), (3, 7), (12, 14), (9, 11), (4, 13).

Question 2.

Look at the following pairs of figures and find whether they are congruent. Give reasons. Name them. [Page No. 185]

Answer:

i) △ABC, △PQR

∠A = ∠Q Angle

There is no information about other angles (or) sides.

But if we overlap each other, they coincide.

∴ △ABC ≅ △PQR

ii) From △PLM, △QNM

PL = QN (S)

LM = MN (S)

PM = QM (S)

By S.S.S congruency, these two triangles are congruent.

∴ △PLM ≅ △QNM

iii) From △LMN, △PQR

NL ≠ PQ,LM ≠ QR, NM ≠ RP [∵ The corresponding angles are not given]

∴ △LMN ≆ △PQR

iv) From fig. ABCD is a parallelogram and LMNO is a rectangle.

In any case a rectangle and a parallelogram are not congruent.

∴ ▱ ABCD ≆ □ DLMNO

v) Both the circles are having same radii,

i.e., r_{1} = r_{2} = 2 units

∴ The given circles are congruent to each other.

Question 3.

Identify the out line figures which are similar to those given first. [Page No. 186]

Answer:

The similar figures are (a) (ii), (b) (ii).

Question 4.

Draw a triangle on a graph sheet and draw its dilation with scale factor 3. Are those two figures are similar? [Page No. 191]

Answer:

Step – 1: Draw a △ PQR and choose the center of dilation C which is not on the triangle. Join every vertex of the triangle from C and produce.

Step – 2: By using compasses, mark three points P’, Q’ and R’ on the projections

so that

CP’ = k(CP) = 3CP

CQ’ = 3 CQ

CR’ = 3 CR

Step- 3: Join P’Q’,Q’R’and R’P’.

Notice that △P’Q’R’ ~ △PQR

Question 5.

Try to extend the projection for any other diagram and draw squares with scale factor 4, 5. What do you observe? [Page No. 191]

Answer:

Sometimes we need to enlarge 10 the figures say for example while making cutouts, and sometimes we reduce the figures during designing. Here in every case the figures must be similar to the original. This means we need to draw enlarged or reduced similar figures in daily life. This method of drawing enlarged or reduced similar figure is called ‘Dilation’.

Observe the following dilation ABCD, it is a square drawn on a graph sheet.

Every vertex A, B, C, D are joined from the sign ‘O’ and produced to 4 times the length upto A, B, C and D respectively. Then A, B, C, Dare joined to form a square which 4 times has enlarged sides of ABCD. Here, 0 is called centre of dilation and

𝑂𝐴′𝑂𝐴 = 41 = 4 is called scale factor.

Question 6.

Draw all possible lines of symmetry for the following figures. [Page No. 193]

Answer:

Try these

Question 1.

Stretch your hand, holding a scale in your hand vertically and try to cover your school building by the scale (Adjust your distance from the building). Draw the figure and estimate height of the school building. [Page No. 189]

Answer:

Illustration: A girl stretched her arm towards a school building, holding a scale vertically in her arm by standing at a certain distance from the school building. She found that the scale exactly covers the school building as in figure. If we compare this illustration with the previous example, we can say that

By measuring the length of the scale, length of her arm and distance of the school building, we can estimate the height of the school building.

Question 2.

Identify which of the following have point symmetry. [Page No. 196]

1.

2. Which of the above figures are having symmetry ?

3. What can you say about the relation between line symmetry and point symmetry?

Answer:

1. The figures which have point symmetry are (i), (ii), (iii), (v).

2. (i), (iii), (v).

3. Number of lines of symmetry = Order of point symmetry.

Think, discuss and write

Question 1.

What is the relation between order of rotation and number of axes of symmetry of a geometrical figure? [Page No. 195]

Answer:

The line which cuts symmetric figures exactly into two halves is called line of symmetry. The figure is rotated around its central point so that it appears two or more times as original. The number of times for which it appears the same is called the order of rotation.

From the above table number of lines of symmetry = Number of order of rotation.

Question 2.

How many axes of symmetry does a regular polygon has? Is there any relation between number of sides and order of rotation of a regular polygon? [Page No. 195]

Answer:

Number of sides of a regular polygon are n. Then its lines of symmetry are also n.

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