# RS Aggarwal Class 8 Solutions Chapter 20

## RS Aggarwal Solutions for Class 8 Chapter 20 – Volume and Surface Area of Solids PDF

### RS Aggarwal Class 8 Maths Solutions Chapter-wise â€“ Free PDF Download

Find out how to figure out the volume and surface area of solids with RS Aggarwal Class 8 Solutions Chapter 20 put together by Utopper’s subject matter experts. RS Aggarwal Class 8 Solutions Chapter 20 Solutions is a must-have for students who want to do well on their math exams. It has clear explanations and a diagrammatic approach to all the problems. Scholars at Utopper spent a lot of time and effort on these RS Aggarwal Solutions for Class 8 Chapter 20.

They are meant to help students in class 8. All of the questions are answered correctly in the solutions, so reading the RS Aggarwal Solutions for Class 8 Chapter 20 will give you more confidence in this subject.

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**RS Aggarwal Class 8 Solutions Chapter 20 – Volume and Surface Area of Solids**

**RS Aggarwal Class 8 Solutions Chapter 20 – Volume and Surface Area of Solids**

**RS Aggarwal Class 8 Solutions**

## Chapter-1 Rational Numbers

## Chapter-2 Exponents

## Chapter-3 Squares and Square Roots

## Chapter-4 Cubes and Cube Roots

## Chapter-5 Playing with Numbers

## Chapter-6 Operations on Algebraic Expressions

## Chapter-7 Factorisation

## Chapter-8 Linear Equations

## Chapter-9 Percentage

## Chapter-10 Profit and Loss

## Chapter-11 Compound Interest

## Chapter-12 Direct and Inverse Proportions

## Chapter-13 Time and Work

## Chapter-14 Polygons

## Chapter-15 Quadrilaterals

## Chapter-16 Parallelograms

## Chapter-17 Construction of Quadrilaterals

## Chapter-18 Area of a Trapezium and a Polygon

## Chapter-19 Three-Dimensional Figures

## Chapter-20 Volume and Surface Area of Solids

## Chapter-21 Data Handling

## Chapter-22 Constructing and Interpreting Bar Graphs

## Chapter-23 Pie Charts

## Chapter-24 Probability

## Chapter-25 Graphs

#### Download RS Aggarwal Class 8 Solutions Chapter 20 Volume and Surface Areas of Solids

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#### Math for Grade 8: Volume and Surface Areas of Solids

In our daily lives, we come across many solids of different shapes and sizes, for which we can calculate both the surface area and the volume. We need to figure out how big things are and how much space they take up. But what if these basic shapes come together to make a new shape that isn’t the same as the original? Now, you need to figure out how to figure out the volume, area, and surface area of new objects.

When figuring out the surface area and volume of these new shapes, we have to keep the new shape in mind. Here is a detailed explanation that will help you understand these things and how to figure out how much they cost. Every day, we see many solid 3-D objects, like a book, pencil box, football, cylinder, etc. These things take up some room and have three dimensions: length, width, and height.

Some of these shapes have faces that are the same or look the same, like the bases of a cylinder, which are both circles. Here are the formulas and ways to measure the volume and surface areas of these shapes:

- The surface area of a solid is equal to the area of all of its faces or outer parts added together.
- The Volume of a Solid: This is how much space a solid shape can hold, or how big it is.
- A solid shape’s Curved Surface Area (CSA) is found by adding up the areas of all its curved surfaces.
- LSA (Lateral Surface Area) is the area around the sides, excluding the top and bottom faces.
- Depending on the shape of a solid, the LSA and CSA could be different, the same, or overlap.
- The Surface Area of a Cube: A cube has 6 square sides, so if the lengths of its sides add up to l, its surface area is 6l2.
- Surface Area of a Cuboid: If the height of a cuboid is h, its length is l, and its width is b, then the surface area of the cuboid is 2 (b * h + h * l + l * b) = 2 (bh + hl + lb).
- The Surface Area of a Cylinder: The formula for the surface area of a cylinder with a height of h and a radius of r at its circular base is 2 * r(r + h).
- The volume of a cuboid is given by l * b * h for a cuboid with height = h, length = l, and width = b.
- The Volume of a Cube: A cube is a special kind of cuboid where the length, width, and height are all the same, or h = l = b. This means that the volume of a cube is l3.
- The Volume of a Cylinder: If a cylinder is h high and its circular part has a radius of r, then its volume = * r(r + h) = r2h
- The formula for the lateral or curved surface area of a cube is 4l2, where l is the length of the cube.
- The formula for the lateral or curved surface area of a cuboid is 2h(l+b), where h is the cuboid’s height, l is its length, and b is its width.
- The formula for the lateral or curved surface area of a cylinder is 2rh, where r is the radius of the circle at the base of the cylinder and h is the height of the cylinder.

##### Tips for RS Aggarwal Class 8 Solutions Chapter 20

- A lot of how well you do with volume and surface area problems depends on how well you remember and use formulas. So, when you practice Class 8 Maths RS Aggarwal Chapter 20 Solution, keep a copy of all the formulas in a table form.
- Getting a good grasp on any subject requires a lot of practice, so you should go through RS Aggarwal Class 8 Chapter 20 Solutions by Utopper and focus on the problems that seem hard to you.
- Don’t avoid topics with less weight because you need to build a strong foundation in class 8 to do well in higher grades.Â

## FAQ ( Frequently Asked Questions )

**1. What’s the difference between a shape’s volume and its capacity?**

Ans – Both volume and capacity are properties of any three-dimensional object.

- The volume of an object is how much space it takes up, while its capacity is how much solid, liquid, or gas it can hold.
- Cubic units are used to measure volume. On the other hand, capacity can be measured in many different ways, such as gallons, liters, pounds, etc.
- To figure out how big something is, we need to know its length, width, and height. cc or ml are used to measure capacity.

**2. What happens to the volume of a solid when we turn it into a different shape?**

Ans – When we change the shape of a solid by melting it or reshaping it, the solid’s volume stays the same.

**3. Where can I find the notes from Class 8 Math for Volume and Surface Area of Solids?**

Ans – You can find notes for the NCERT Class 8 Maths chapter “Volume and Surface Area of Solids” here on Utopper. Our academic experts put together these notes with great care. These notes go into a lot of detail about how the ideas in this chapter work. All of it is written in very simple, easy-to-understand language so that anyone can read it.Â