Answer:
<h3>Three times as large as the pyramid's volume</h3>
Step-by-step explanation:
Let the volume of prism be Vp
Let the Volume of pyramid be Vy
Vp = Base Area * Height .... 1
Vy = Base * Height/3 ....2
From 2;
Vp = BH/3
BH = 3Vy
Since Vp = BH, then;
Vp = 3Vy
This shows that the volume of prism is three times as large as pyramids volume
A) 11/15 = .733....
B) 3/5 = .6
C) 2/3 = .666....67
D) 19/30 = .63
B, D, C, A
And angle is formed by the union of two vertices or corners.
HOPE I HELPED !
don’t come for me if this is wrong !
KINDEST REGARDS!
1540.5 .
V=PI*R^2*H/3=3.14*9.5^2*5.433=1540;5
Answer:
264
Step-by-step explanation:
Volume = Area of cross section x height
Area of cross section = 1/2 bh
1/2 (8x6) = 24
24 x 11 = 264 yd^3
