## Teaching Cross-Section of Solid Easily

- To find the cross-section of a solid, always determine the radius and height of the solid figure.

- Secondly, you may use the formula for the figure to get an appropriate result.

- For solid figures, most of the time the area of the circle formula can help.

Here is an example to solve a question on cross-sections of solids. Let’s look at the given example mentioned below to understand more about the cross-sections of solids.

Q. Find the cross-section of a cylinder whose height is 15 cm and radius is 4 cm?

Step 1: Determine the height and radius of the cylinder.

So,

Height of the cylinder = 15 cm

Radius of the cylinder = 4 cm

Step 2: Use the cross-section of the cylinder formula. ( the cross-section obtained is a circle ) . Hence, we use the area of the circle formula.

Πr.r where r is the radius.

3.14 * 4 . 4 = 50.24 cm square units.

Hence, the cross-section is equivalent to 50.24 cm square units.

## Why Should you use a cross-section of a solid worksheet for your students?

- The cross-section of a solid worksheet will help your students to be well versed with different geometric shapes and their properties.

- These worksheets will help your students to understand different cross sections of solid figures like cones, cylinders, and so on.

## Download Cross-Section of a Solid Worksheet PDF

You can download and print these super fun cross-sections of solid worksheets from here for your students. You can also try our Identify Cross Sections Of Solids Problems and Identifying Cross Sections Of Solids Quiz as well for a better understanding of the concepts.

## Teaching Cross-Section of Solid Easily

- To find the cross-section of a solid, always determine the radius and height of the solid figure.

- Secondly, you may use the formula for the figure to get an appropriate result.

- For solid figures, most of the time the area of the circle formula can help.

Here is an example to solve a question on cross-sections of solids. Let’s look at the given example mentioned below to understand more about the cross-sections of solids.

Q. Find the cross-section of a cylinder whose height is 15 cm and radius is 4 cm?

Step 1: Determine the height and radius of the cylinder.

So,

Height of the cylinder = 15 cm

Radius of the cylinder = 4 cm

Step 2: Use the cross-section of the cylinder formula. ( the cross-section obtained is a circle ) . Hence, we use the area of the circle formula.

Πr.r where r is the radius.

3.14 * 4 . 4 = 50.24 cm square units.

Hence, the cross-section is equivalent to 50.24 cm square units.

## Why Should you use a cross-section of a solid worksheet for your students?

- The cross-section of a solid worksheet will help your students to be well versed with different geometric shapes and their properties.

- These worksheets will help your students to understand different cross sections of solid figures like cones, cylinders, and so on.

## Download Cross-Section of a Solid Worksheet PDF

You can download and print these super fun cross-sections of solid worksheets from here for your students. You can also try our Identify Cross Sections Of Solids Problems and Identifying Cross Sections Of Solids Quiz as well for a better understanding of the concepts.

## Teaching Cross-Section of Solid Easily

- To find the cross-section of a solid, always determine the radius and height of the solid figure.

- Secondly, you may use the formula for the figure to get an appropriate result.

- For solid figures, most of the time the area of the circle formula can help.

Here is an example to solve a question on cross-sections of solids. Let’s look at the given example mentioned below to understand more about the cross-sections of solids.

Q. Find the cross-section of a cylinder whose height is 15 cm and radius is 4 cm?

Step 1: Determine the height and radius of the cylinder.

So,

Height of the cylinder = 15 cm

Radius of the cylinder = 4 cm

Step 2: Use the cross-section of the cylinder formula. ( the cross-section obtained is a circle ) . Hence, we use the area of the circle formula.

Πr.r where r is the radius.

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