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LESSON TRANSCRIPT 
Submitted By: 
MEENU M 
Reg.No:13971009
Name of the teacher: MEENU M 
Name of the school: Standard & Division: X 
Subject: Mathematics Strength: 
Unit: Tangent Duration: 45’ 
Topic: Lines & Circle Date: 
Curricular Statement 
Getting an actual magnitude about the tangents on a circle 
Content Analysis 
Terms: Tangents, circle, triangle, square, angle. 
Facts: - A line just touches the circle 
- Such line is called tangents 
Concept: Tangents on a circle 
Learning Outcomes 
Remembering : The students will be able to recall about circles, its peculiarities, chord, tangent... 
: The students will be able to recognize about circles, its peculiarities, chord, tangent… 
Understanding : The students will be able to understand about tangent, circle, its peculiarities… 
: The students will be able to explain the idea of tangent, circle, its peculiarities… 
Applying : The students will be able to apply the concept tangent in unfamiliar situation.
: The students will be able to use the information in another familiar situation. 
Analyzing : The students will be able to analyze the concept into parts to explore understanding 
and relationships. 
: The students will be able to deconstruct new idea about tangent on a circle. 
Evaluating : The students will be able to justify a decision about the concept tangent on a circle. 
: The students will be able to judge the adequacy and inadequacy of the data. 
Creating : The students will be able to generate new idea about the concept tangent on a circle. 
Skill : The students will be able to draw figures with speed and accuracy. 
Interest : The students will be able to develop interest to do mathematical calculations. 
Pre-requisites 
The students know 
 to draw circles 
 to draw triangles 
 to measure angles… 
Teaching-learning resources 
 Laptop- to show the pictures of tangents 
 Geometrical instruments to draw figures 
 Ordinary classroom equipments 
Classroom interaction procedure Pupils response 
Preparation 
To test the previous knowledge of students teacher ask some 
questions. 
Teacher show a picture of circle of some radius, then said to draw a 
square around it as shown below.
How did you draw the sides? 
Next draw a circle and this time, draw an equilateral triangle around it 
as shown below. 
In the picture of square and triangle, each side passes through how 
many points of the circle? 
Have you seen before, instances where a line passes through a single 
point on a circle? 
Let’s look at such relationships between lines and circle… 
Presentation 
We can do it with an example, 
For that we want to draw ΔABC with AB= 6 cm, AC= 3 cm and an angle B 
of 20˙. 
To draw such a figure at first draw a circle of radius 3cm and mark the 
centre as A 
Students also draw figure with the help of instruction given by teacher. 
For square circle touches 4 sides 
and in triangle also circle touches 3 
sides 
Yes
Now draw AB of length 6cm 
Since the angle B is 20˙, lets draw a line slant through B: 
How many times line touches the circle? 
It is clear that the line touches the two point in the circle at C1 and at C2 
Two times
Thus we get two triangles 
ΔABC1 
A 
and ΔABC2 
Now we can draw an another angle of 30˙
How many times line touches the circle? 
How many triangles did we get? 
What is the name of that triangle? 
The triangle is 
Now we can look what happen when we draw an angle of 40˙. 
Only one time 
One 
ΔABC 
The line has nothing to do with the 
circle.
What happen to the circle and to the line? 
Generalization 
Can you say what about the 30˙ line? 
Such a line is called a tangent to the circle. 
“SO TANGENT IS A LINE THAT JUST TOUCHES A POINT ON THE CIRCLE” 
Application 
Class assignment 
Find how many tangents are there in the given figure? 
Review 
How can we define a tangent on a circle? 
It just touches the circle. 
There are two tangents in this 
figure.
Home Assignment 
How many tangents can be drawn in a circle, try to draw it. 
------------------------------------------------------------------------------------------------------------------------------------------

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Lesson transcript

  • 1. LESSON TRANSCRIPT Submitted By: MEENU M Reg.No:13971009
  • 2. Name of the teacher: MEENU M Name of the school: Standard & Division: X Subject: Mathematics Strength: Unit: Tangent Duration: 45’ Topic: Lines & Circle Date: Curricular Statement Getting an actual magnitude about the tangents on a circle Content Analysis Terms: Tangents, circle, triangle, square, angle. Facts: - A line just touches the circle - Such line is called tangents Concept: Tangents on a circle Learning Outcomes Remembering : The students will be able to recall about circles, its peculiarities, chord, tangent... : The students will be able to recognize about circles, its peculiarities, chord, tangent… Understanding : The students will be able to understand about tangent, circle, its peculiarities… : The students will be able to explain the idea of tangent, circle, its peculiarities… Applying : The students will be able to apply the concept tangent in unfamiliar situation.
  • 3. : The students will be able to use the information in another familiar situation. Analyzing : The students will be able to analyze the concept into parts to explore understanding and relationships. : The students will be able to deconstruct new idea about tangent on a circle. Evaluating : The students will be able to justify a decision about the concept tangent on a circle. : The students will be able to judge the adequacy and inadequacy of the data. Creating : The students will be able to generate new idea about the concept tangent on a circle. Skill : The students will be able to draw figures with speed and accuracy. Interest : The students will be able to develop interest to do mathematical calculations. Pre-requisites The students know  to draw circles  to draw triangles  to measure angles… Teaching-learning resources  Laptop- to show the pictures of tangents  Geometrical instruments to draw figures  Ordinary classroom equipments Classroom interaction procedure Pupils response Preparation To test the previous knowledge of students teacher ask some questions. Teacher show a picture of circle of some radius, then said to draw a square around it as shown below.
  • 4. How did you draw the sides? Next draw a circle and this time, draw an equilateral triangle around it as shown below. In the picture of square and triangle, each side passes through how many points of the circle? Have you seen before, instances where a line passes through a single point on a circle? Let’s look at such relationships between lines and circle… Presentation We can do it with an example, For that we want to draw ΔABC with AB= 6 cm, AC= 3 cm and an angle B of 20˙. To draw such a figure at first draw a circle of radius 3cm and mark the centre as A Students also draw figure with the help of instruction given by teacher. For square circle touches 4 sides and in triangle also circle touches 3 sides Yes
  • 5. Now draw AB of length 6cm Since the angle B is 20˙, lets draw a line slant through B: How many times line touches the circle? It is clear that the line touches the two point in the circle at C1 and at C2 Two times
  • 6. Thus we get two triangles ΔABC1 A and ΔABC2 Now we can draw an another angle of 30˙
  • 7. How many times line touches the circle? How many triangles did we get? What is the name of that triangle? The triangle is Now we can look what happen when we draw an angle of 40˙. Only one time One ΔABC The line has nothing to do with the circle.
  • 8. What happen to the circle and to the line? Generalization Can you say what about the 30˙ line? Such a line is called a tangent to the circle. “SO TANGENT IS A LINE THAT JUST TOUCHES A POINT ON THE CIRCLE” Application Class assignment Find how many tangents are there in the given figure? Review How can we define a tangent on a circle? It just touches the circle. There are two tangents in this figure.
  • 9. Home Assignment How many tangents can be drawn in a circle, try to draw it. ------------------------------------------------------------------------------------------------------------------------------------------