Respuesta :
Answer:
268.0 in²
Step-by-step explanation:
refer to attached graphic as reference
volume of cone, V = (1/3) πr²h
in our case, we are given r = 4" and h = 16"
substituting this into equation:
V = (1/3) πr²h
= (1/3) ·(3.14) · (4)²· (16)
= 267.94667 in²
= 268.0 in² (nearest tenth)

The volume of the paper cone to the nearest tenth = 268.0 in².
Volume of cone
Volume of cone, V = (1/3) πr²h
Where, h= height of the cone
r = radius of the cone
V= volume of the cone
In our case, we are given r = 4" and h = 16"
substituting this into the equation:
V = (1/3) πr²h
Substitute into the formula we have
The value of π = 3.14
V = (1/3) ·(3.14) · (4)²· (16)
= 267.94667 in²
= 268.0 in² (nearest tenth)
Therefore, the volume of the cone = 268.0 in² (nearest tenth)
To learn more about the Volume of a cone
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