Cylinder and Pyramid

Multiple Choice

Which of the following shapes can have both surface area and volume calculated?

• Circle

• Cylinder

• Square

• Triangle

Multiple Choice

What are the key characteristics that define a cylinder as shown in the image?

• It has parallel sides and a circular or oval face with a constant cross-section.

• It has triangular faces and a pointed top.

• It has only flat faces and no curved surfaces.

• It has a square base and vertical sides.

Multiple Select

Which of these objects are cylinders?

• Straw

• Roll of paper

• Can

• Wire spool

• Wrap

Fill in the Blank

The formula for the volume of a cylinder is V = π × ___ × h.

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Multiple Choice

Calculate the volume of a cylinder with a radius of 3.5 cm and a height of 3 cm. Round your answer to one decimal place.

• 115.5 cm³

• 38.5 cm³

• 32.5 cm³

• 73.5 cm³

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Multiple Choice

How many sides does a cylinder have, and what 2D shapes are these sides?

• Three sides: two circles and one rectangle

• Two sides: two circles

• Four sides: two circles and two rectangles

• One side: one rectangle

Fill in the Blank

The total surface area of a cylinder is given by the formula 2πr(h + ___).

Multiple Choice

Which formulas are needed to calculate the total surface area of a cylinder?

• Area of a circle and circumference of a circle

• Area of a triangle and perimeter of a rectangle

• Area of a rectangle and perimeter of a circle

• Area of a square and circumference of a circle

Multiple Choice

Calculate the surface area of cylinder B with radius 3 cm and height 8 cm. Give your answer to 2 decimal places.

• 207.35 cm²

• 164.85 cm²

• 188.40 cm²

• 150.80 cm²

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Multiple Choice

Calculate the Surface Area of this cylinder

• 89.78 cm2

• 89.54 cm2

• 89.22 cm2

• 89.02 cm2

Multiple Choice

Which of the following statements best describes the process for calculating the total surface area of a cylinder, as shown in the example?

• Add the areas of the top and bottom circles to the area of the side rectangle.

• Multiply the radius by the height and add the area of the circles.

• Add the circumference of the base to the height.

• Multiply the diameter by the height and add the area of the circles.

Fill in the Blank

The volume of a pyramid with a base of 8 cm and a height of 10 cm is ___ cm³.

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Multiple Choice

Which of the following shapes is NOT mentioned as a focus in the learning objectives?

• Cylinder

• Pyramid

• Cone

• Sphere

Open Ended

What is one real-life application where knowing the surface area or volume of a cylinder or pyramid is important?

Multiple Choice

Calculate the volume of the pyramid in the picture.  Round to the nearest whole number if necessary.

• 21 m³
• 64 m³
• 32 m³
• 11 m³

Multiple Choice

Find the volume of the figure.

• 126 cm³
• 907.5 cm³
• 605 cm³
• 55 cm³