Andhra Pradesh Board Class 9th Maths Chapter 13 Geometrical Constructions InText Questions Textbooks Solutions PDF
Andhra Pradesh State Board STD 9th Maths Chapter 13 Geometrical Constructions 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 9th Maths Chapter 13 Geometrical Constructions InText Questions Books Answers Solutions, then you are in the right place. Here is a complete hub of Andhra Pradesh State Board Class 9th Maths Chapter 13 Geometrical Constructions 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 9th Maths Chapter 13 Geometrical Constructions InText Questions Textbooks. These Andhra Pradesh State Board Class 9th Maths Chapter 13 Geometrical Constructions 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 9th Maths Chapter 13 Geometrical Constructions InText Questions Books Solutions
Board | AP Board |
Materials | Textbook Solutions/Guide |
Format | DOC/PDF |
Class | 9th |
Subject | Maths |
Chapters | Maths Chapter 13 Geometrical Constructions InText Questions |
Provider | Hsslive |
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AP Board Class 9th Maths Chapter 13 Geometrical Constructions InText Questions Textbooks Solutions with Answer PDF Download
Find below the list of all AP Board Class 9th Maths Chapter 13 Geometrical Constructions InText Questions Textbook Solutions for PDF’s for you to download and prepare for the upcoming exams:AP State Syllabus 9th Class Maths Solutions 13th Lesson Geometrical Constructions InText Questions
Try These
Question
Observe the sides, angles and diagonals of quadrilateral BEFD. Name the figures given below and write properties of figures. [Page No. 283]
Solution:
In fig. (1)
BF−→ is the bisector of ∠B and ∠F.
In quad BEFD
BE = BD = DF = EF
It is a rhombus
In fig. (2)
BD = BE
FD = FE
∴ BEFD is a kite.
BF is bisector of ∠B and ∠F.
Try This
Question
Draw a circle, identify a point on it. Cut arcs on the circle with the length of the radius in succession. How many parts can the circle be divided into ? Give reasons. [Page No. 284]
Solution:
Let P be the centre of the circle.
A is any point on its circumference.
It can be divided into 2π parts
∴ Circumference Radius =2𝜋𝑟𝑟=2𝜋
Think, Discuss and Write
Question
Can you construct a triangle ABC with BC = 6 cm, ∠B = 60° and AB + AC = 5 cm? If , not, give reasons. (Page No. 286)
Solution:
We can’t construct a triangle with measures ∠B = 60°; BC = 6 cm and AB + AC = 5 cm.
∵ AB + AC < BC
Sum of any two sides of a triangle must be greater than the third side.
Think, Discuss and Write
Question
Can you construct the triangle ABC with the same measures by changing the base angle ∠C instead of ∠B ? Draw a rough sketch and construct it.
BC = 4.2cm. ∠C = 30°, AB – AC = 1.6 cm (Page No. 287)
Solution:
Steps of construction:
- Construct ΔBCD where BC = 4.2 cm and ∠C = 30° and AC – AB = 1.6 cm.
- Draw perpendicular bisector of BD which meets CD⎯⎯⎯⎯⎯⎯⎯⎯ produced at A.
- Join B, D.
- ΔABC is the required triangle.
Try These
Can you draw the triangle with the same measurements as shown in the figure in alternate way ? (Page No. 289)
[Measurements : ∠B = 6Q°, ∠C = 45° and AB + BC + CA =11 cm]
[Hint: Take ∠YXL = 60°/2 = 30° and ∠XYM = 45°/2 = 22 12 ]
Solution:
→ Draw XY = 11 cm [AB + BC + CA = 11 cm]
Construct ∠YXP = 30° at X [𝐵2=60∘2=30∘]
Construct ∠XYQ = 2212 at Y [C2=45∘2=2212∘]
→ XP−→ and YQ−→− meet at A.
→ At A, draw AB−→− such that ∠XAB = 30° where B is a point on XY.
→ Also draw AC−→− such that ∠YAC = 2212∘ where C is a point on XY.
→ Δ ABC is the required triangle.
Try These
Question
What happens if the angle in the. circle segment is right angle ? What kind of segment do you obtain ? Draw the figure and give reason. [Page No. 290]
Solution:
If the angle in the circle segment is right angle i.e., 90°, then the angle subtended by it at the centre is 2 x 90° = 180°
Thus the line segment becomes the diameter and the circle segment becomes the semi-circle.
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