Unit Volume Student Handout - 1 Volume Of Cylinders Answers
$V = \pi(9)(8) = 72\pi \text in^3$ or approximately $226.08 \text in^3$.
Radius = 4 cm, Height = 10 cm [ V = \pi (4)^2 (10) = \pi (16)(10) = 160\pi \ \textcm^3 ] Using 3.14: ( 160 \times 3.14 = 502.4 \ \textcm^3 ) unit volume student handout 1 volume of cylinders answers
Radius = 5 ft ( V = \pi (25)(20) = 500\pi \ \textft^3 ) ≈ ( 1570 \ \textft^3 ) $V = \pi(9)(8) = 72\pi \text in^3$ or approximately $226
