Suppose that a closed surface is defined by 2 sps 4, 120° s p s 180°, 2 sz s 3. Determine: 1. o in radian: 2. the enclosed volume, V: V = m3 3. the total surfaces. o surface area at p = 2, Sp2: Sp2 = m2 o surface area atp = 4, Sp4: Sp4 = m2 %3D o surface area at p = 120°, Sp1: Sp1 m2 %3D %3! o surface area at p = 180°, Se2: Su2 = m2 %3D o surface area at z = 2, S22: Sz2 = m2 o surface area at z = 3, S23: S23 = m2 o the total area of the enclosing surface, Sr: ST = m2 %3D 生
Suppose that a closed surface is defined by 2 sps 4, 120° s p s 180°, 2 sz s 3. Determine: 1. o in radian: 2. the enclosed volume, V: V = m3 3. the total surfaces. o surface area at p = 2, Sp2: Sp2 = m2 o surface area atp = 4, Sp4: Sp4 = m2 %3D o surface area at p = 120°, Sp1: Sp1 m2 %3D %3! o surface area at p = 180°, Se2: Su2 = m2 %3D o surface area at z = 2, S22: Sz2 = m2 o surface area at z = 3, S23: S23 = m2 o the total area of the enclosing surface, Sr: ST = m2 %3D 生
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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Transcribed Image Text:Suppose that a closed surface is defined by 2 s ps 4, 120° s p s 180°, 2szs 3. Determine:
1. p in radian:
2. the enclosed volume, V: V =
m3
3. the total surfaces.
o surface area at p = 2, Sp2: Sp2 =
m2
%3!
o surface area at p = 4, Sp4: Sp4 =
m2
%3D
%3!
o surface area at p = 120°, So1: So1
m2
o surface area at p = 180°, Sp2: Sp2
m2
%3D
%3D
o surface area at z = 2, S22: S22 =
m2
%3D
o surface area at z = 3, S23: S23 =
m2
%3D
o the total area of the enclosing surface, St: St =
m2
4. the total length of the four edges of the surface facing the +a, direction.
o lotop =
o lobottom
o Izside1 =
o Izside2 =
m
o kotal
%3D
Answer in 2 decimal places. E.g.: 1.20 @ 0.01.
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