<h3>Volume of the cylinder:</h3>



<h3>Volume of the rectangular prism:</h3>



<h3>Total volume:</h3>


D≈6.37
<span>CCircumference 20</span>
Answer:
$210
Step-by-step explanation:
9.50*4= 38
5*2=10*4=40
3*4= 12
4*4= 16
26*4= +104
---------
210
Answer: You can double the volume of te right prism by doubling either the height of the area of the base because if you do that it will either get double the height, therefore being double the size, or double the width, therefore being double the size as well. So the volume will also be double.
Step-by-step explanation: