4.6 Total and Lateral Surface Area of 3D Shapes

What is the Surface Area of this shape? Leave answers in terms of pi.

• 324π cm²

• 180π cm²

• 405π cm²

• 144π cm²

A Birthday Party hat is shown. How much paper is needed to make the hat? Leave your answer in terms of pi.

• 189π cm²

• 378π cm²

• 280π cm²

• 594 cm²

What is the Surface Area of this shape?

• 270π cm²

• 189π cm²

• 378π cm²

• 594π cm²

The vertical sides of an oil storage tank need to be painted. How much paint will be required?

• 3010π m²

• 6020π m²

• 4859π m²

• 7869π m²

A large drink container is made of aluminum. How much aluminum is needed to make this container?

• 576π cm²

• 414π cm²

• 162π cm²

• 495π cm²

A drink container is filled and ready to leave the facility. But first, the label must be attached. How much paper will cover the sides of this container?

• 414π cm²

• 432π cm²

• 576π cm²

• 144π cm²

What is the Lateral Surface Area of this shape?

• 360 cm²

• 144 cm²

• 210 cm²

• 468 cm²

Tags

CCSS.7.G.B.6

What is the Surface Area of this shape?

• 220.368 m²

• 184.368 m²

• 202 m²

• 324 m²

Tags

CCSS.7.G.B.6

What is the Surface Area of this shape?

• 302 cm²

• 330 cm²

• 96 cm²

• 242 cm²

Tags

CCSS.7.G.B.6

For a history project display, a student wants to make the pyramid look as realistic as possible. Using stone-themed wrapping paper, the sides are covered before attaching it to the display. Assuming there is no waste, how much paper will be used?

• 195.35 cm²

• 231.35 cm²

• 390.69 cm²

• 400 cm²

Tags

CCSS.7.G.B.6