Cylindrical Volume and Dimensions

Vincent explains a volume of solids word problem involving a pig named Hadley and a feeding tub. The problem requires calculating the volume of a rectangular feeding tub and cylindrical bottles to determine how many bottles are needed to fill the tub. The solution involves labeling dimensions, calculating volumes, and performing division to find the number of bottles required.

What is the main issue Farmer Babel is facing with his pig Hadley?

• Hadley is lost.

• Hadley is sick.

• Hadley is constipated.

• Hadley is not eating.

What are the dimensions of the rectangular feeding tub?

• 5 by 3 by 2 feet

• 5 by 3 by 3 feet

• 5 by 4 by 2 feet

• 4 by 3 by 2 feet

What is the radius of the cylindrical bottles?

• 0.5 feet

• 0.3 feet

• 1.0 feet

• 0.8 feet

What is the height of the cylindrical bottles?

• 2.0 feet

• 1.5 feet

• 1.8 feet

• 1.2 feet

How do you calculate the volume of a rectangular prism?

• Length x Width

• Width x Height

• Length x Width x Height

• Length + Width + Height

What is the volume of the rectangular feeding tub?

• 20 cubic feet

• 25 cubic feet

• 35 cubic feet

• 30 cubic feet

What formula is used to calculate the volume of a cylinder?

• PI x Diameter x Height

• PI x Radius^2

• PI x Radius^2 x Height

• PI x Radius x Height

What is the volume of a single cylindrical bottle in cubic feet?

• 0.5 PI cubic feet

• 0.45 PI cubic feet

• 0.45 cubic feet

• 0.5 cubic feet

How many bottles are needed to fill the tub completely?

• 21 bottles

• 20 bottles

• 23 bottles

• 22 bottles

Why does Babel need 22 bottles instead of 21.22?

• He found a discount on bottles.

• He can't use a fraction of a bottle.

• He wants extra bottles.

• He miscalculated.