Respuesta :
Answer:
For [tex]C_1[/tex], r = 2 units and h = 1 unit
For [tex]C_2[/tex], r = 1 unit and h = 4 units
Step-by-step explanation:
Given: cylinders
To find: two different combinations of radius and height that produce two cylinders with nearly the same volume
Solution:
Let [tex]C_1,C_2[/tex] represents two cylinders.
For cylinder [tex]C_1[/tex]:
Radius (r) = 2 units
Height (h) = 1 unit
Volume of cylinder = [tex]\pi r^2 h=\pi (2)^2(1)=4 \pi[/tex] cubic units
For cylinder [tex]C_2[/tex]:
Radius (r) = 1 unit
Height (h) = 4 units
Volume of cylinder = [tex]\pi r^2 h=\pi (1)^2(4)=4 \pi[/tex] cubic units
Therefore,
cylinders [tex]C_1,C_2[/tex] have same volume.
Answer:
ANSWER option 1:
cylinder 1 r=12 and h=6 v= 864
cylinder r=6 and h=24 v= 864
ANSWER option 2:
These radius and height values will produce the same volume:
radius = 6 units and height = 18 units
radius = 9 units and height = 8 units
Step-by-step explanation:
(Both options above are correct)
1st option I got that answer right on edmentum
2nd option is the sample answer given on edmentum
