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Areas Related to Circles

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Track :

Mathematics

Lessons no : 12

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What will you learn in this course?
  • Calculate the area and circumference of circles using standard formulas involving radius and diameter.
  • Apply formulas to find the area of semicircles and quadrants accurately.
  • Determine the area of a sector and length of an arc in circles with given radius and angle measurements.
  • Utilize π (pi) in solving real-world problems related to circle areas and perimeters.
  • Solve practical geometry problems involving sectors, segments, and segments of circles.
  • Differentiate between the formulas for circle, semicircle, quadrant, and sector areas.
  • Use circle area and perimeter formulas to solve problems in fields like architecture, engineering, and design.
  • Interpret and analyze circle-related data to compute areas and lengths in various mathematical contexts.

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Lessons | 12


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Jannathul prathuvs 

Good
2025-10-07

Rutvik Gaikwad 

Good
2025-08-13

Pranathi Mandhugula 

Good
2025-06-08

Aniket Yadav 

BEST EVER
2025-05-18

SYED RUKHSAR 

Excellent.
2025-01-23

Bhavya Kothari 

OK
2024-12-15

Rajlaxmi Sharma 

Nice explanation
2024-10-18

AKRAM SHAH SADIQUE SHAH 

Good
2023-11-30

PRADEEP DAULATRAO BACCHAV 

Good
2023-11-18

RAJESH SURESH BAGUL 

Nice
2023-11-14

Sanskruti sherki 

sanskruti sherki
2023-11-03

OM KALE 

Nice
2023-10-24

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What are the formulas in areas related to circles? Areas Related to Circles Formulas CBSE Class 10 Maths The distance around the circle or the length of a circle is called its circumference or perimeter. Circumference (perimeter) of a circle = πd or 2πr, ... Area of a circle = πr2 Area of a semicircle = \frac { 1 }{ 2 } πr2 Area of quadrant = \frac { 1 }{ 4 } πr2.Area of a circle = π r. Length of an arc of a sector of a circle with radius r and angle with degree measure θ is= theta/360 *2*π *r. Area of a sector of a circle with radius r and angle with degree measure θ is theta/360 *π*r.