Understanding Cylinder Volume

The cylinder has a height of ​ (a)   and a radius of ​ ​ (b)   . The shape of the base of the cylinder is a ​ (c)  

• 15 cm
• 5 cm
• circle
• rectangle
• 10 cm
• oval

Tags

8.7.A

What shapes' volumes can be calculated at numeracy level two?

• Cylinders, Cuboids, and Pyramids

• Spheres and Cones

• Triangles and Squares

• Hexagons and Pentagons

What is essential to know before calculating the volume of a cylinder?

• The formula for the area of a square

• The formula for the volume of a cylinder

• The formula for the perimeter of a circle

• The formula for the surface area of a cube

What does the 'V' represent in the cylinder volume formula?

• Variation

• Vertex

• Volume

• Velocity

What is the correct formula for the volume of a cylinder?

• V = pi * radius^3

• V = pi * radius^2 * height

• V = 2 * pi * radius * height

• V = pi * radius * height

How do you find the radius if you're given the diameter?

• Multiply the diameter by 2

• Divide the diameter by 2

• Square the diameter

• Square root the diameter

Why is it important to convert units before calculating volume?

• To ensure accuracy

• To reduce calculation time

• To simplify the formula

• To make it easier to memorize

What operation do you perform first according to BIDMAS/BODMAS?

• Addition

• Multiplication

• Indices

• Division

What does 'multiplication is commutative' mean?

• The order of numbers does not affect the sum

• The order of numbers changes the product

• Multiplication always results in a larger number

• Multiplication always results in a smaller number

What is the volume of a cylinder with a radius of 8 cm and a height of 10 cm, using pi = 3.14?

• 251.2 cubic cm

• 502.4 cubic cm

• 2019.2 cubic cm

• 201.92 cubic cm