The drawing below shows a geometric castle. the smaller drawing below show you the castle from above now my challenge to you is to use the formulas for volume to find total volume of this castle

Volume of the cone:
 
 V1=(πr²h)/3
 V1=(π)(20)²(25)/3
 V1=10,471.97 
 
 Volume of the larger cylinder:
 
 V2=πr²h
 V2=π(20)²(150)
 V2=188,495.55
 
 Volume of the smaller rectangular prism:
 
 V3=lwh
 V3=(65)(45)(120)
 V3=351,000
 
 Volume of the larger rectangular prism:
 
 V4=lwh
 V4=(55)(45)(150)
 V4=371,250
 
 Volume of the rectangular pyramid:
 
 V5=(lwh)/3
 V5=(55)(45)(35)/3
 V5=28,875
 
 Volume of the smaller cylinder:
 
 V6=πr²h
 V6=π(20)²(95)
 V6=119,380.52
 
 Volume of the hemisphere:
 
 V7=2πr³/3
 V7=2π(20)³/3
 V7=16,755.16
 
 Total volume of the castle:
 
 Vt=V1+V2+V3+V4+V5+V6+V7
 Vt=1,086,228.2

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