STD IX – GEOMETRY – (Online)
About Course
In this section we will learn the following chapters.
1.TRIANGLES
2. ISOSCLES TRIANGLES
3. INEQUALITIES
4. MID-POINT THEOREM AND ITS CONVERSE
5. PYTHAGORAS THEOREM
6. RECTILINEAR FIGURES
7.RECTILINEAR FIGURES
8. RECTILINEAR FIGURES
9.CONSTRUCTION OF POLYGONS
10.AREA THEOREM
11.CIRCLE
Last Updated:June 28, 2022
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Description
TRIANGLES
A triangle is a polygon with three edges and three vertices. It is one of the
basic shapes in geometry. Basically, it is a closed figure bounded by 3-line segments, it is denoted by Δ.
ISOSCELES TRIANGLES
An Isosceles triangle is a triangle in which two sides have the same length, the two angles opposite to the sides of equal length or the base angles are equal.
INEQUALITIES
The triangle inequality states that for any triangle, the sum of the lengths of any two sides must be greater than or equal to the length of the remaining side. If a, b, and c are the lengths of the sides of the triangle, with no side being greater than c, then the triangle inequality states that: c ≤ a + b.
MID-POINT THEOREM AND ITS CONVERSE
The mid-point of the line segment is the geometric centre of the line segment. Mid-point of a line segment divides it into two equal halves.
Midpoint theorem plays a vital role in mathematics. Given a triangle, if we connect two sides with a line segment, and this line segment joins each of the two sides at the centers, or midpoints of each side, we can know two very important aspects about the triangle and the relationships between the sides. We shall see this in mid point theorem and converse of midpoint theorem.
PYTHAGORAS THEOREM
Right angled triangle
A right angled triangle has only one right angle and the other two angles are acute
∠B = 900
The side opposite to the right angle is called the hypotenuse
Side AC is the hypotenuse and it is the largest side in the triangle
RECTILINEAR FIGURES
Rectilinear means along a straight line or in a straight line or forming a straight line. Basically, it is a plane figure bounded by line segments.
CONSTRUCTION OF POLYGONS
Recall in Geometry, When you’re asked to construct, it’s time to break out that compass and straight edge! In this topic, we shall learn how to construct triangles no matter what you’re given.
AREA THEOREM
Parallelograms on the same base and between the same parallels are equal in area
The area of a parallelogram is equal to the area of the rectangle on the same base and of the same altitude, i.e., between the same parallels.
CIRCLE
Chord Properties of Circles
A circle is a locus of a point which moves in a plane in such a way that its distance from a fixed point in the same plane always remains constant.
Arc and its types
An arc is a part of the circumference of a circle
The smaller arc is called the minor arc
The larger arc is called the major arc
Free
Free
Free access this course
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LevelIntermediate
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Duration13 hours 30 minutes
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Last UpdatedJune 28, 2022
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CertificateYes
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Material Includes
- 🔥 Live Interactive classes with in-class doubt solving
- ⭐ Weekly Test and Quiz with instant tracking for progress
- ⚙️ Revision of the course after testing
- 👋 Fortnightly Parents and Tutor interactions
- 🌷 Expert monitoring of student's learning progress
- 👨👩👧👧 Daily communication over call, whatsapp and mail
- 💻3 hours on-demand video
- ✍4 downloadable resources
- ⌛Access for entire Academic Year
- 📱Access on mobile and Desktop
- 📋Assignments and review of the same
- 💡Tests and Correction by Board paper checkers
- 🏅Certificate of completion and Live tracking with Grade book
Course Duration:
13h 30m
Course level:Intermediate
Enrolled:0
About Course
In this section we will learn the following chapters.
1.TRIANGLES
2. ISOSCLES TRIANGLES
3. INEQUALITIES
4. MID-POINT THEOREM AND ITS CONVERSE
5. PYTHAGORAS THEOREM
6. RECTILINEAR FIGURES
7.RECTILINEAR FIGURES
8. RECTILINEAR FIGURES
9.CONSTRUCTION OF POLYGONS
10.AREA THEOREM
11.CIRCLE
Course Curriculum
TRIANGLES
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05:21
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02:29
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01:46
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00:23
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01:58
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02:23
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06:00
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04:45
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10:33
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04:00
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05:00
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06:00
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QUIZ – TRIANGLES – CONGRUENCY OF TRIANGLES
ISOSCLES TRIANGLES
INEQUALITIES
MID-POINT THEOREM AND ITS CONVERSE
SSS, SAS, AAS, and RHS. Illustration through cutouts. Simple applications.
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06:00
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05:00
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QUIZ – MIDPOINT THEOREM – MIDPOINT AND SEGMENT THEOREM OF TRIANGLES
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QUIZ – MIDPOINT THEOREM – DISTANCE AND MIDPOINT THEOREM
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QUIZ – MIDPOINT THEOREM – APPLICATION OF MIDPOINT THEOREM
PYTHAGORAS THEOREM
Study of Isocles triangles and Conditions
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04:00
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06:00
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QUIZ – PYTHAGORAS THEOREM – PYTHAGORAS THEOREM IN RELATION WITH MIDPOINT THEOREM
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QUIZ – PYTHAGORAS THEOREM – INTRODUCTION TO PYTHAGORAS THEOREM
RECTILINEAR FIGURES
Proof and use of theorems on
parallelogram.
Quadrilaterals:
Parallelogram,
Rectangle,
Rhombus,
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02:04
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00:57
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02:32
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02:08
CONSTRUCTION OF POLYGONS
Construction of quadrilaterals (including parallelograms and rhombus) and regular hexagon using ruler and compasses.
AREA THEOREM
CIRCLES
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22:37
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09:39
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08:50
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03:36
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02:49
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02:46
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03:36
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