Lesson #5 S.A / or Volume Practical FRIDAY 2/26

Alexis has a wooden box that is shaped like a rectangular prism. He is going to paint the box. Which formula will he need to use to find out how much paint to buy?

Alex has two boxes. He wants to put the contents of the two boxes into a larger box. What will he need to know to make sure his larger box is big enough to hold the contents of both boxes?

The trailer on the back of the truck below is in the shape of a rectangular prism. George needs to know how much the trailer will hold for shipping. Which does he need to know?

Identify each situation that would require the application of surface area.

If you wanted to know how much metal is needed to make a can you would be finding the ______

Identify each situation that would require the application of volume

If you wanted to know how much treasure is in the chest you would be finding the ________________

Sammy needs to cover the box with wrapping paper. Which does he need to know before wrapping the box?

Tommy built a wooden box. Assuming the box is hollow, how much wood did it take to build this figure?

What shape is Tommy's box?

Tommy built a wooden box. Assuming the box is hollow, how much wood did it take to build this figure?

What is the situation calling for?

Natasha bought a gallon of paint in a cylindrical can. The

can is 18 inches tall and has a radius of 6 inches. How much

paint does it hold? Round your answer to the nearest tenth.

What shape is the paint can?

Natasha bought a gallon of paint in a cylindrical can. The

can is 18 inches tall and has a radius of 6 inches. How much

paint does it hold? Round your answer to the nearest tenth.

Does the situation call for finding SA or V?

Natasha bought a gallon of paint in a cylindrical can. The

can is 18 inches tall and has a radius of 6 inches. How much

paint does it hold? Round your answer to the nearest tenth.

What formula do you use?

If you wanted to know how many cheerios could fit inside of the box you would be finding the _______

If you wanted to know how many cubic inches of tissue this box could hold you would be finding the __________ of the box.

When trying to answer the question below, would it be more helpful to think about the surface area or the volume?

How much glass is needed to build a greenhouse?

David and Vanesa built a recycling bin that is 6 feet wide, 12 feet long, and 14 feet high. How much trash can fit inside of the bin?

Dwayne is building a sand box that is 6 feet wide, 3 feet long, and 15 inches high. How many cubic feet of sand will the box hold?

Which formula should you use to solve this problem?

Dwayne is building a sand box that is 6 feet wide, 3 feet long, and 15 inches high. How many cubic feet of sand will the box hold?

Donnie is building a rectangular planter without a top. The planter will be 7 inches wide, 16 inches long, and 10 inches high. How much wood is needed to make the bottom and sides of the planter?

Which formula should you use to solve this problem?

Given a prism with length = 10 m, width = 5 m and height = 2 m, and the height is doubled to 4 m, which of the following is true about its volume?

Select ALL the rectangular prisms below

What is the difference in volume, in cm³, between M and N?

A box held 30 cubic inches of space inside. If the length was 5 inches and the width measured 3 inches, what was the box's height?

A construction company is going to fill

a sinkhole with soil. How much soil is

needed?

Mark is going to plant herbs in a rectangular flower box. If the length is 14 feet, the width is 5 feet and the height is 4 feet, how many cubic feet of soil does he need to fill the planter half-full?

Which cylinder will hold more liquid?

The volume of a rectangular prism is 250 m³. If the height is multiplied by a scale factor of 1/2, what is the new volume? (TO FIND HALF OF SOMETHING JUST DIVIDE BY 2)

Carl's rectangular swimming pool has a volume of 600 cubic feet. The neighbor's pool has the same length and height, but the width is three times larger. What is the volume of the neighbor's pool?

Kyiel has a rectangular prism that has the same dimensions as the one shown except for the height 4 times as tall. What is true about the volume of Kyiel's rectangular prism?