5-52 A cylinder with a conical cavity and a hemispheri- cal cap is shown in Fig. P5-52. Locate the center of mass of the composite volume if the cylinder is made of brass (p = 875ó kg/m) and the cap is made of aluminum (p = 2770 kg/m®). R

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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5-52 A cylinder with a conical cavity and a hemispheri-
cal cap is shown in Fig. P5-52.
Locate the center of mass of the composite volume if
the cylinder is made of brass (p = 875ó kg/m) and the
cap is made of aluminum (p = 2770 kg/m®).
R
Transcribed Image Text:5-52 A cylinder with a conical cavity and a hemispheri- cal cap is shown in Fig. P5-52. Locate the center of mass of the composite volume if the cylinder is made of brass (p = 875ó kg/m) and the cap is made of aluminum (p = 2770 kg/m®). R
Expert Solution
Step 1

Given dataDensity of the cylinder mad of brass ρbrass = 8750(kg/m3)Density of cap mad f aluminium ρalumiium= 2770(kg/m3)To determine the center of mass of the given cylinder and cap system as shown in figure

Mechanical Engineering homework question answer, step 1, image 1

R = Radius of the cylinder and hemisphereh = Height of the cylinder

Step 2

Calculation of center of mass of the given cylinder and hemisphere systemAs the given composite is symmetric in x and y directions ther center of mass lies at (0,0,ZG)xZ= 0 and yZ = 0.Given cylinder and hemisphere is not symmetric about z axis.

 

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