1,563.5 cubic in.

1,325.5 cubic in.

1,129.9 cubic in.

1,819.6 cubic in.

1,4679.8 cubic km

995.6 cubic km

1,000.9 cubic km

1,150.3 cubic km

561.5 in³

267.9 in³

201 in³

803.8 in³

150.72 cm³

75.36 cm³

452.16 cm³

151 cm³

14.13 in³

56.52 in³

169.56 in³

320.4 in³

314 in³

205.5 in³

267.4 in³

364 cm³

1092 cm³

546 cm³

182 cm³

231 cm³

62 cm³

693 cm³

282.7

516.2

133

214

124.6 in³

88 in³

97.5 in³

78.9 in³

$$1584\pi\ km^3$$  

$$6336\pi\ km^3$$  

$$1584\ km^2$$  

$$4973.76\ km^2$$  

True

False - if two objects have equal volume must have the same BASE, not height

False - if two objects have equal volume must have the same SLANT HEIGHT, not height

False - if two objects have the same base and height, they must have the same volume.

These COULD have the same volume

These MUST have the same volume

These MUST NOT have the same volume

Not enough information

These COULD have the same volume

These MUST have the same volume

These MUST NOT have the same volume

Not enough information

How to calculate the area of the triangles

That the two triangles have the same area

That parallel lines show the angles are congruent, therefore the triangles are congruent by ASA

How to apply the pythagorean theorem

No, they will not be same. Although the heights are the same, the cross-sections are different shapes. 

Yes, the heights of both prisms are the same and they have the same cross-sectional area. Therefore, they will have the same volume.

64 in³

12 in³

16 in³

16 cubic cm

36 cubic cm

144 cubic cm

1120 ft ³

600 ft ³

560 ft ³

64 ft ³

1440 cm³

60 cm³

720 cm³

180 cm³

$$V=\frac{Bh}{3}$$  

$$V=\pi r^2h$$  

$$V=\frac{\pi r^2h}{3}$$  

$$V=\frac{4}{3}\pi r^3$$  

$$V=Bh$$

$$V=\pi r^2h$$

$$V=\frac{1}{3}\pi r^2h$$

$$V=\frac{4}{3}\pi r^3$$

$$V=l\cdot w\cdot h$$

$$V=\pi r^2h$$

$$V=\frac{\pi r^2h}{3}$$

$$V=\frac{4}{3}\pi r^3$$

$$V=\pi r^2h$$

$$V=\frac{Bh}{3}$$

$$V=\frac{\pi r^2h}{3}$$

$$V=\frac{4}{3}\pi r^3$$

$$V=Bh$$

$$V=\pi r^2h$$

$$V=\frac{1}{3}\ l\cdot w\cdot h$$  

$$V=\frac{4}{3}\pi r^3$$

9

12

2

3

1

π

12

24