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Lesson Plan Math Class X (Ch- 11) | Area Related to Circle
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E- LESSON PLAN SUBJECT MATHEMATICS CLASS 10
TEACHER'S NAME : DINESH KUMAR | SCHOOL : RMB DAV CENTENARY PUBLIC SCHOOL NAWANSHAHR |
SUBJECT : MATHEMATICS | CLASS : X STANDARD BOARD : CBSE |
LESSON TOPIC / TITLE : CHAPTER 11: AREA RELATED TO CIRCLE | ESTIMATED DURATION: This topic is divided into seven modules and are completed in seven class meetings. |
- Basic knowledge of plane figures like circle triangle and quadrilateral class VIII and IX .
- Properties of circle and cyclic quadrilateral.
- Introduction and definitions related to the circle, radius, diameter, chord, segment, sector, circumference etc.
- Circumference and perimeter of the circle, semi-circle, quadrant and length of arc.
- Area of circle, minor-sector, major-sector, minor- segment, major-segment etc.
- In calculating area of segment of a circle, problems should be restricted to central angle of 60o, 90o, 120o.
- Area related to the other plane figures like triangles and quadrilaterals should be taken.
- Problems based on the combinations of plane figures: circle, triangle and quadrilateral should taken and discussed thoroughly.
- The circle and its components.
- The area and perimeter related to all the plane figures like circle, semi-circle, quadrant, segment, sector, different types of triangles and different types of quadrilaterals.
- Method of solving the problems of plane figures in combination form.
Introduction
Circle, triangle quadrilateral and other polygons are two dimensional figures. So these figures are called plane figures. In this chapter we will discuss the area related the plane figures and combinations of plane figures.
Now teacher will explain different properties of circle to the students and explain the difference between the circumference and perimeter of the circle.
Length of curved surface is called circumference and length of the boundary is called perimeter.
In case of circle circumference and perimeter both are same. But in semi-circle both are different.
Now teacher will explain the formula and method of finding the circumference and perimeter of the circle, semi-circle and quadrant.
Circumference of semi-circle = 𝞹r
Perimeter of semi-circle = 𝞹r + 2r
Perimeter of quadrant of circle = (1/2)𝞹r + 2r
Area of Segment and Sector
Now teacher will explain the formula and method of finding the area of the circle, semi-circle, quadrant, minor segment, major segment, minor sector, major sector all with central angle 60o, 90o, 120o
Also help the students in the implementations of all these formulas.
Area of circle
Area of minor sector
Area of major sector =
Area of minor segment =
Area of major segment =
Area of Quadrant =
Now explain the area related to different types of triangles and their implementations in different problems.
Area of triangle, right angled triangle, equilateral triangle and scalene triangle.
Area of triangle =
Area of equilateral triangle =
Area of Quadrilaterals
Now teacher will explain the area related to different types of quadrilaterals and their implementations in different problems.
Area of trapezium, parallelogram, rectangle, rhombus and square.
Area of quadrilateral =
Area of parallelogram =
Area of rectangle =
Area of rhombus =
Area of square =
Now teacher will introduce the topic combination of different plane figures and explain the topic by taking different examples.
Angle made by minute and hour hand of the watch.
Here teacher will explain the angle made by minute hand in one minute = 6o and angle made by hour hand in one minute = ( ½)o
Teacher will also explain the topic by taking some examples
Regular Hexagon
Teacher will explain the concept of regular hexagon and method of finding its area.
A regular hexagon can be divided into six equilateral triangles. So
Area of regular hexagon = 6 X Area of equilateral triangle.
- Review questions given by the teacher.
- Students can prepare a presentation on the formulas related to the plane figures.
- Solve N.C.E.R.T. problems with examples.
- Solve assignment given by the teacher.
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