NCERT Solutions for Class 10 Maths Chapter 13 Surface Areas and Volumes
NCERT Solutions for Class 10 Maths Chapter 13 – Surface Areas and Volumes offer comprehensive and clear solutions for all problems involving surface area and volume calculations of 3D shapes. This chapter covers topics like the surface area and volume of cubes, cuboids, spheres, hemispheres, and cones.
The solutions are designed to guide students step by step through each calculation. They focus on important formulas such as:
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Surface Area = 6a² for cubes
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Volume = a³ for cubes
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Volume = (4/3)πr³ for spheres, etc.
The solutions also cover how to apply these formulas in complex scenarios involving combinations of solids. Understanding these concepts is crucial for solving real-world problems, making this chapter essential for building a strong foundation in geometry. By practicing the NCERT solutions, students can strengthen their problem-solving skills and prepare thoroughly for board exams. Each solution follows the CBSE syllabus and provides in-depth explanations to help students grasp the logic behind every calculation. Free PDF downloads are available for easy offline access and revision..
NCERT Solutions for Class 10 Maths -Chapter 13 Surface Areas and Volumes is prepared by home-tution expert teachers with years of teaching experience for the CBSE class 10 board. All the questions asked in Chapter 13, Surface Areas and Volumes in the NCERT textbook, are solved with a proper explanation as per the CBSE guidelines.
What are you going to learn in Chapter 1,3 Surface Areas and Volumes?
In this chapter, we are going to discuss the surface area and volume for different 2D as well as 3D figures such as the rectangle, square, cube, cuboid, cone, cylinder, and so on. The surface area can be generally classified into Lateral Surface Area (LSA), Total Surface Area (TSA), and Curved Surface Area (CSA). Here, we will also discuss the surface area formulas and volume formulas for different three-dimensional shapes in detail. In this chapter, the combination of different solid shapes can be studied. Also, the procedure to find the volume and its surface area in detail.