The four pipes below have steady flow of an incompressible, ideal fluid with density ps. Themanometer fluid density is pm. Define AP = P2-P₁. Note the manometer reading Rm is called Ahin Figure 2.11 of Song (2018).Part AFor each manometer, check the appropriate box in each of the three pairs of options.Rm(a)□ Pm Pr□ P₁ P₂AP=Rm(Ym-Y)AP=Rm(Yr Ym)(b)□Pm PrO P₁ P₂OP₁ > P₂AP=Rm(Ym-Y)AP=Rm(Yr Ym)Rin(c)□ Pm Pr□ P₁ P₂DAP-Rm(Ym-Y)AP=Rm(Yr Ym)Rm(d)OPm Pr□ P₁ P₂*2O AP=Rm(Ym-Yt)□ AP=Rm(Yt-Ym)Part BFor one of the manometers shown, derive the equation you checked for pressure drop AP. Besure to state which manometer are you using for your derivation (a)-(d).

Four manometers are given with the three pairs of options

The four pipes below have steady flow of an incompressible, ideal fluid with density ps. The manometer fluid density is pm. Define AP = P2-P₁. Note the manometer reading Rm is called Ah in Figure 2.11 of Song (2018). Part A For each manometer, check the appropriate box in each of the three pairs of options. Rm (a) □pm Pr □ P₁ P₂ DAP=Rm(Ym-Y) AP=Rm(Yi-Ym) (b) □ Pm Pr OP₁ P₂ OAP-Rm(Ym-Y) □AP=Rm(Yr Ym) (c) □ Pm Pr □ P₁ P₂ AP=Rm(Ym-Y) AP=Rm(Yr Ym) Im (d) □ Pm Pr □ P₁ P₂ AP=Rm(Ym-Y) AP=Rm(Yr-Y=) Part B For one of the manometers shown, derive the equation you checked for pressure drop AP. Be sure to state which manometer are you using for your derivation (a)-(d).

The four pipes below have steady flow of an incompressible, ideal fluid with density ps. The manometer fluid density is pm. Define AP = P2-P₁. Note the manometer reading Rm is called Ah in Figure 2.11 of Song (2018). Part A For each manometer, check the appropriate box in each of the three pairs of options. Rm (a) □pm Pr □ P₁ P₂ DAP=Rm(Ym-Y) AP=Rm(Yi-Ym) (b) □ Pm Pr OP₁ P₂ OAP-Rm(Ym-Y) □AP=Rm(Yr Ym) (c) □ Pm Pr □ P₁ P₂ AP=Rm(Ym-Y) AP=Rm(Yr Ym) Im (d) □ Pm Pr □ P₁ P₂ AP=Rm(Ym-Y) AP=Rm(Yr-Y=) Part B For one of the manometers shown, derive the equation you checked for pressure drop AP. Be sure to state which manometer are you using for your derivation (a)-(d).

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ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

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Question

The four pipes below have steady flow of an incompressible, ideal fluid with density ps. The
manometer fluid density is pm. Define AP = P2-P₁. Note the manometer reading Rm is called Ah
in Figure 2.11 of Song (2018).
Part A
For each manometer, check the appropriate box in each of the three pairs of options.
Rm
(a)
□ Pm <pr
□ Pm > Pr
□ P₁ <P₂
□ P₁ > P₂
AP=Rm(Ym-Y)
AP=Rm(Yr Ym)
(b)
□Pm <pr
□ Pm > Pr
O P₁ P₂
OP₁ > P₂
AP=Rm(Ym-Y)
AP=Rm(Yr Ym)
Rin
(c)
□ Pm <pr
apm>Pr
□ P₁ <P₂
□ P₁ > P₂
DAP-Rm(Ym-Y)
AP=Rm(Yr Ym)
Rm
(d)
OPm <pr
□ Pm > Pr
□ P₁ <P₂
□ P₁ > P₂
*2
O AP=Rm(Ym-Yt)
□ AP=Rm(Yt-Ym)
Part B
For one of the manometers shown, derive the equation you checked for pressure drop AP. Be
sure to state which manometer are you using for your derivation (a)-(d).

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