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Let S be a surface composed of the union of the surfaces S1 and S2 with equations S1: y + z = 5 and S2: 4y = 12 - 3x2 as seen in the figure: S2 An expression that allows calculating the surface area S corresponds to: c3 c5-y I" Va dydz + 10 – 3y dzdy A) 9-Зу (2+2 B) IT" V2 dzdx + 2/9x2 + 4 dzdx Jo r2 -3 5-y C) v2 dyde + L V10– 3y dzdy 4/10 – 3y dzdy D) 2/9x2 + 4 dydx + 4/10 – 3y dydz

Let S be a surface composed of the union of the surfaces S1 and S2 with equations S1: y + z = 5 and S2: 4y = 12 - 3x2 as seen in the figure: S2 An expression that allows calculating the surface area S corresponds to: c3 c5-y I" Va dydz + 10 – 3y dzdy A) 9-Зу (2+2 B) IT" V2 dzdx + 2/9x2 + 4 dzdx Jo r2 -3 5-y C) v2 dyde + L V10– 3y dzdy 4/10 – 3y dzdy D) 2/9x2 + 4 dydx + 4/10 – 3y dydz

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Let S be a surface composed of the union of the surfaces S1 and S2 with equations S1: y + z = 5 and S2: 4y = 12 - 3x2 as seen in the figure: S2 2 An expression that allows calculating the surface area S coresponds to: -5-y 10 – 3y dzdy 3 A) dydx + 9 – 3y r2+x2 V2 dzdx + r2 B) 2/9x2 + 4 dzdx 2+0.75x2 c2 5-y C) dydx + (10 – 3y dzdy D) LL +/ 4V10 – 3y dydz 2/9x2 + 4 dydx 4/10 – 3y dydz
Transcribed Image Text:Let S be a surface composed of the union of the surfaces S1 and S2 with equations S1: y + z = 5 and S2: 4y = 12 - 3x2 as seen in the figure: S2 2 An expression that allows calculating the surface area S coresponds to: -5-y 10 – 3y dzdy 3 A) dydx + 9 – 3y r2+x2 V2 dzdx + r2 B) 2/9x2 + 4 dzdx 2+0.75x2 c2 5-y C) dydx + (10 – 3y dzdy D) LL +/ 4V10 – 3y dydz 2/9x2 + 4 dydx 4/10 – 3y dydz
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