42
TL2101 Mekanika Fluida I Benno Rahardyan Pertemuan 3

Fluid Mechanics Benno 3 BW

Embed Size (px)

DESCRIPTION

Bahan Kuliah Mekanika Fluida - Teknik Lingkungan ITB

Citation preview

Page 1: Fluid Mechanics Benno 3 BW

TL2101 Mekanika Fluida I

Benno Rahardyan

Pertemuan 3

Page 2: Fluid Mechanics Benno 3 BW

--UTS

Latihan menggunakan prinsip kekekalan eneri khususnya dalam bidang air minum

Aplikasi kekekalan energi dalam aplikasi di bidang TL

Aplikasi kekekalan energi

IdemIdemIdem

Mengerti, dapat menggunakan dan menghitung sistem prinsi hukum kontinuitas

Prinsip kontinuitas aliran, komponen energi dalam aliran fluida, penerapan persamaan Bernoulli dalam perpipaan

Prinsip kekekalan energi dalam aliran

IdemIdemIdem

Mengerti, dapat menghitung dan menggunakan prinsip dasar aliran staedy state

Aliran laminar dan turbulen, pengembangan persamaan untuk penentuan jenis aliran: bilangan reynolds, freud, dll

Pengenalan jenis aliran fluida

Mengerti prinsip-2 tekanan statitka

Tekanan dalam fluida, tekanan hidrostatik

Pengaruh tekanan

Memahami berbagaikegunaan mekfludalam bidang TL

Definisi dan sifat-sifat fluida, berbagai jenis fluida yang berhubungan dengan bidang TL

Pengantar

Tujuan Instruksional (TIK)Sub TopikTopikMg

Page 3: Fluid Mechanics Benno 3 BW

Source :

Page 4: Fluid Mechanics Benno 3 BW
Page 5: Fluid Mechanics Benno 3 BW
Page 6: Fluid Mechanics Benno 3 BW
Page 7: Fluid Mechanics Benno 3 BW
Page 8: Fluid Mechanics Benno 3 BW
Page 9: Fluid Mechanics Benno 3 BW
Page 10: Fluid Mechanics Benno 3 BW
Page 11: Fluid Mechanics Benno 3 BW
Page 12: Fluid Mechanics Benno 3 BW
Page 13: Fluid Mechanics Benno 3 BW
Page 14: Fluid Mechanics Benno 3 BW
Page 15: Fluid Mechanics Benno 3 BW
Page 16: Fluid Mechanics Benno 3 BW
Page 17: Fluid Mechanics Benno 3 BW
Page 18: Fluid Mechanics Benno 3 BW
Page 19: Fluid Mechanics Benno 3 BW
Page 20: Fluid Mechanics Benno 3 BW
Page 21: Fluid Mechanics Benno 3 BW

Basic EquationMass conservation lawEnergy conservation lawMomentum conservation law

Mass in = mass out

Page 22: Fluid Mechanics Benno 3 BW

For an interval time δt

With ρ as fluid density and Q as discharge rate, hence mass

u is mean velocity from cross section area A

Continuity equatioan is

Continuity Equation

Page 23: Fluid Mechanics Benno 3 BW

Energy conservation lawIn an interval time δt for reference length LWith p1 as a pressure working on flow surface 1

Kinetic Energy

Potential Energi in height z

Energy Total

Energy Total per unit weight at point 1

Page 24: Fluid Mechanics Benno 3 BW

Total energy per unit weight in point 2

No energy filled in and released, thus energy in = energy out and fluid is incompressible

Bernoulli equation

Note : no headloss

Page 25: Fluid Mechanics Benno 3 BW
Page 26: Fluid Mechanics Benno 3 BW
Page 27: Fluid Mechanics Benno 3 BW
Page 28: Fluid Mechanics Benno 3 BW
Page 29: Fluid Mechanics Benno 3 BW
Page 30: Fluid Mechanics Benno 3 BW
Page 31: Fluid Mechanics Benno 3 BW
Page 32: Fluid Mechanics Benno 3 BW
Page 33: Fluid Mechanics Benno 3 BW
Page 34: Fluid Mechanics Benno 3 BW
Page 35: Fluid Mechanics Benno 3 BW
Page 36: Fluid Mechanics Benno 3 BW
Page 37: Fluid Mechanics Benno 3 BW
Page 38: Fluid Mechanics Benno 3 BW
Page 39: Fluid Mechanics Benno 3 BW
Page 40: Fluid Mechanics Benno 3 BW
Page 41: Fluid Mechanics Benno 3 BW
Page 42: Fluid Mechanics Benno 3 BW