~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

108
~sEvuuia~obdswwn.uu w5ou&m'~auu~an iwan Qiuaw 3 iiu x

Transcript of ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

Page 1: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

~sEvuuia~obdswwn.uu w5ou&m'~auu~an iwan Qiuaw 3 i iu x

Page 2: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3
A&R
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lo. ni.sasw:lZouGuu .i

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i 1.2 t l b d l i ~ l & f l q ~ Bachelor o f Engineering

Program in Agricultural Machinery Engineering

2.2 % ~ d o n ~ u i l n f i -JR.U. (?~-~nr5ut t l<oqinr n a t n ~ l m ) i

2.3 ~ ~ 6 ~ 0 1 f l l ~ 1 1 ~ 4 f l q ~ 1 Bachelor of Engineering (Agricultural Machinery Engineering) I

2.4 ~ ~ d ~ f i l ~ n ~ d f i ~ ~ ~ B.Eng. (Agricultural Machinery Engineering)

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Page 9: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

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1 Universal Testing Machine

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Chiller Air Conditioning System

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Sufficiency Economy for Sustainable Development

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Man and Society

13061009 ~erGi8n~i 2(2-0-4)

Peace Studies

Society and Environment

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TechnicaI EngIish

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1303 10 10 f l 1~6 ;~~ 1

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Mathematics and Statistics in Daily Life

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Technology Mathematics

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Thinking and Making pecision Scientifically

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Science Vision and Technology . -

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Environment and Development

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Biology

Physical Education

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Page 29: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

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Mechanics of Materials

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Thermodynamics

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Fiuid Mechanics

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Manufacturing Frocesses

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Numerical Methods in Engineering

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Measurement and Instrumentation

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Automatic Control

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Heat and Mass T r m f e r

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Power for AgriC~itxral System 4 019

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Power for Agricultural System Practice

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3 1086305 niso.~nitunrta?osCfisna~n~as 3(3-0-6)

Agricultural Machinery Design

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Engineering Design

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Principles of Agricultural Machinery Engineering Y

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Agricultural Machinery Engineering Training 1

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Agriculturak Machinery Engineering Training 2

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Computer-Aided Design and Engineerkg

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Physical Properties of Biomaterials

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Co-operative Education in Agricultural Machinery Engineering

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Seminar

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Agricultural Machinery Engineering Project 1

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Agricultural Machinery Engineering Project 2

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Principles of Agricultures

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Thzo,y of Agricultural Machines

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Fluid Machinery and Distribution Systems

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Off-R-oad Vehicle Engineering

Irrigation and Draining 9

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Agricultural Machinery Engineering

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Fluid Power Control 9

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Post-harvest Machinery for Fruits and Vegetables

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Physiology of Agricultural Products a

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Post-harvest and Processing Engineering

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Agricultural Processing Equipments

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Drying and Storage of Agriculhnl Products

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Industrial Hydraulics and Pneumatics

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Cold Storage

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Material Handling System

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Silo

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Waste Treatment for Agricultural Processing Plant

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Management in Agricultural Machinery Engineering

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English 1

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vfi~~~iniuflaiuinuiznu

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Page 44: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

Rhythmic Activities 9 -9

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nussaniwwisniu

sdumulfin t ..- .2(1-2-3)

Recreation t 9-2

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Guwuinis rra:~a"aniionrsuGumuin15~~"r11!12au

Thai for Communicatioo

Language for Retrieval

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Page 45: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

twaGafli%rGetu%ietq?odwia"a'~iGw 3(3-0-6)

Professional Report Writing

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Speaking and Writing Careers

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Sufficiency Economy for Sustainable Development

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Peace Studies

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m ~ i t n ' i l n l m t ~ a ~ m ~ d ~ ~ Q n ~ l ~ ~ E n n ~ ~ o l t ~ ~ a n n a i u i 7 ~ t i ~ ~

Page 46: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

Society and Environment

Contemporary of Thai Politics

t~~ms$ils~Guusslan I

World Today

General Psychology Y

0 1 - 9

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uy~a~u$odi 3(3-06)

Human Relations

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tiuuuuuiiuvius' mr3naurui$auy~udurjuB

Page 47: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

Personality Development Techniques v dua

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Organization Psychology

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nqfn~suvo~~nnaluo~6flis amwiia~cYoulumsii~iu msu?msms

ii~iua?luinr flisasswi nistT~ia"on flisiimuiqnains

t

d ? v o ? i d e s h t

Introduction to Philosophy

Fundamental Statistics

Mathematics and Statistics in Daily Life

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i9u ?Zflis~uAoii, mr?inrizG~iazmsl~~dsiinsu8ido2d

Page 48: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

22000003 aG;rplaia;rpl%'r~labubai? . 3(2-2-5)

Technology Mathematics pr rl iln~ii6uan'ui4s6i7u%uanf osiiuaaa nirl.transssBi7uaaaluflis Wiuaadwis

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atdawa

Thinking and Making Decision Scientifically

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Science Vision and Technology t

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Ianuazds~n~msoi 3(3-0-6)

Earth Phenomenon

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6 5 9 fllsilld%G66a% waflsznu

Page 49: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

9 d P I -=I=.

22000007 anuiaian%nu%an 3(3-0-6)

Science and Life

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Science for Health

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i

22000009 ai%t?~~iau~ad%z6ia"ld 3(3-0-6) I

Toxic Substances in Daily Life

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w 4 a a

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Environment and Development

Biology

Page 50: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

Calculus 1 for Engineers

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Calculus 2 for Engineers

aaag%cr 3 d~n%"u?aan: 3(3-06)

Calculus 3 for Engineers q

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Differential Equations I

9 W P I

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Page 51: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

aai&i~%"nr"aaan% 3(3-0-6)

Chemistry for Engineers

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Chemical Laboratory for Engineers

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Physics 1 for Engineers

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Physics 1 for Engineers Laboratory

9 p19

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Lla:n$;ai~er<

Page 52: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

4 4 darn4 2 Z i ~ % 3 ~ a n %

Physics 2 for Engineers

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Physics 2 for Engineers Laboratory

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a8a.r;~ ~ i inhz~ouaaazu 'am~an

Engineering Drawing a u-

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Engineering Materials 4 P / P I 4 . u 4

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gnl i i tdua~u Inssaf1.r qornuliG nszuaunirw~maazmsJs-,en~IC

Page 53: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

Computer Programming 9 u9 PlnHiimzdgu.nis~$u2riu ~ ~ u ~ i ~ ~ m z n . m ~ J r : n o u v o ~ r z u u a ~ u w " a ~ n o ~

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~ ~ S ~ ~ ~ U ~ ~ U ~ I I I J ~ S Z ~ I J Q ~ m s d s z y n n ' 9 C I d s ~ i n ~ u ~ i ~ ~ ~ Z d ~ i ~ ~ a a n ~ ~ ~

Statics

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Mechanics of Materials - -

9 W W atriusaudau : 31072101 a?m~laianb

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Page 54: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

31073202 Q"cvia~iaoli 3(3-0-6)

Thermodynamics 1

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3 1073203 nama~4.~a,a!ma 3(3-06)

Fluid Mechanics 1 4

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dnln idu-~ f i l l ~anuGivoqv~~ lna naiu6uiunirlna io.r~uo.rlnans:ii

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na*luni% ms?a~~rif l isha ti5aaiazIuauuEu"uoq

flislna

31073415 nl~~i~~waaiu~o~d66~z.n7.$6tw~"~o9.91aa . . . . . . . . . . . . . . . . . .. 3(3-0-6)

Heat and Mass Transfer

9 4 1 - aaiuanutiew : 31073202 P a ~ ~ a ~ ~ a o l i Y

dnuitl;uafiu n~iu~w"uqiuus~ms~~iiu~1aiufou I~uS imrJ i mrwi 4 0 , d

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1 0 , P

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Page 55: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

Measurement and Instrumentation

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31072202 n a ~ i a ~ l i w 8 ~ Y a ~

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Automatic ControI

Power for Agricultural System

9 w w anu.raun'~u : 31073202 B ~ ~ ~ a ~ i ~ m i iia::

Page 56: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

Power for Agricultural System Practice

Agricultural Machinery Design 4

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PrincipIes of Agricultural Machinery Engineering

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9

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uiflsgiuqaanlw

Page 57: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

Agricultural Machinery Engineering Trainirlg 1 a or-

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AgricuItural Machinery Engineering Training 2

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Applied Mathematics in Engineering 9

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Page 58: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

r

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Page 59: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

Co-operat-ive Education in Agricultural Machinery Engineering

3niGqGpiiia~ : &~qixzZuecilnixt2~1odt~Z~azaw3iiina'i 2.00 P Y Q ~ ~

2. n~rPlrziGuwan~sinlr~ %6fi13E6u~z66~~68u s (Satisfactory), W.Q.

Design Engineering

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Page 60: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

zuupa1 l(0-2-1)

Seminar

~%~gq~un'ead : t?erodaau~$u 31089408 haaqqiod?flan%%uba?e9$n5nrg

anarm5 1

9 2 , nis~ianust~azo~dsiu~avo~7uinul~~71~5aanssutn$o~o"n~natn~nslu

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C1tnuo~iu~1uAaerd1n~~1a'1

ha599iw?aan%%uaa~a9Znznrg~np1mz 1 1(0-3-0)

Agricultural Machinery Engineering Project 1

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Agricultural Machinery Engineering Project 2

Page 61: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

~~nqaues5aan.a.aa~1ddi

Fundamentals of Electrical Engineering

Manufacturing Processes

nrjrr3n5walsn 21 ndaaih

ng'rrliu~aR$ada'nsnad1iaJ (Farm Machinery Group)

- 3 1086203 ~ ~ n m 3 a i s m % t n ~ 1 ~ 1 %

Principles of Agriculture , . . 4 4

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Irrigation and Draining

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Agricultiral Machinery Engineering

Fluid Power Control

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Soil Science and Mechanics in Agricultural Engineering

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I Farm House Engineering

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Drying and Storage of Agricultural Products

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Page 67: ~sEvuuia~obdswwn.uu w5ou&m'~auu~an x iwan Qiuaw 3

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73

āļ āļēāļ„āļœāļ™āļ§āļ āļ‡ āđ€āļ›āļĢāļĩāļĒāļšāđ€āļ—āļĩāļĒāļšāđ‚āļ„āļĢāļ‡āļŠāļĢāļēāļ‡āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄāđāļĨāļ°āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡

āļāļąāļšāđ€āļāļ“āļ‘āļĄāļēāļ•āļĢāļāļēāļ™āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ‚āļ­āļ‡āļŠāđāļēāļ™āļąāļāļ‡āļēāļ™āļ„āļ“āļ°āļāļĢāļĢāļĄāļāļēāļĢāļāļēāļĢāļ­āļļāļ”āļĄāļĻāļķāļāļĐāļē (āļŠāļāļ­.)

āđ€āļ›āļĢāļĩāļĒāļšāđ€āļ—āļĩāļĒāļšāđ‚āļ„āļĢāļ‡āļŠāļĢāļēāļ‡āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄāđāļĨāļ°āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡āļāļąāļšāđ€āļāļ“āļ‘āļĄāļēāļ•āļĢāļāļēāļ™āļŦāļĨāļąāļāļŠāļ•āļđāļĢāļ‚āļ­āļ‡āļŠāļēāđāļ™āļąāļāļ‡āļēāļ™āļ„āļ“āļ°āļāļĢāļĢāļĄāļāļēāļĢāļāļēāļĢāļ­āļļāļ”āļĄāļĻāļķāļāļĐāļē (āļŠāļāļ­.)

āļŦāļĄāļ§āļ”āļ§āļīāļŠāļē/āļāļĨāļļāļĄāļ§āļīāļŠāļē āđ€āļāļ“āļ‘āļ‚āļąāđ‰āļ™āļ•āđˆāđāļē āļ‚āļ­āļ‡ āļŠāļāļ­.

(120)

āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļž.āļĻ. 2548

(146)

āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡ āļž.āļĻ. 2553

(150)

1. āļŦāļĄāļ§āļ”āļ§āļīāļŠāļēāļĻāļāļķāļĐāļēāļ—āļąāđˆāļ§āđ„āļ› 30 38 30 1.1 āļāļĨāļļāļĄāļ§āļīāļŠāļēāļŠāļąāļ‡āļ„āļĄāļĻāļēāļŠāļ•āļĢ 3 4 1.2 āļāļĨāļļāļĄāļ§āļīāļŠāļēāļĄāļ™āļļāļĐāļĒāļĻāļēāļŠāļ•āļĢ 3 3 1.3 āļāļĨāļļāļĄāļ§āļīāļŠāļēāļ āļēāļĐāļē 9 12 1.4 āļāļĨāļļāļĄāļ§āļīāļŠāļēāļ§āļīāļ—āļĒāļēāļĻāļēāļŠāļ•āļĢāđāļĨāļ°āļ„āļ“āļīāļ•āļĻāļēāļŠāļ•āļĢ 21 6 1.5 āļāļĨāļļāļĄāļ§āļīāļŠāļēāļžāļĨāļĻāļķāļāļĐāļē āđāļĨāļ°āļ™āļąāļ™āļ—āļ™āļēāļāļēāļĢ 2 2 2. āļŦāļĄāļ§āļ”āļ§āļīāļŠāļēāđ€āļ‰āļžāļēāļ° 84 102 114 2.2 āļāļĨāļļāļĄāļ§āļīāļŠāļēāļžāļ·āđ‰āļ™āļāļēāļ™āļ§āļīāļŠāļēāļŠāļžāļĩ 24 51 2.3 āļāļĨāļļāļĄāļ§āļīāļŠāļēāļŠāļĩāļžāļšāļąāļ‡āļ„āļąāļš 66 48 2.4 āļāļĨāļļāļĄāļ§āļīāļŠāļēāļŠāļĩāļžāđ€āļĨāļ·āļ­āļ 12 15 3. āļŦāļĄāļ§āļ”āļ§āļīāļŠāļēāđ€āļĨāļ·āļ­āļāđ€āļŠāļĢāļĩ 6 6 6

āļĢāļ§āļĄ 120 146 150

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74

āļ āļēāļ„āļœāļ™āļ§āļ āļˆ āđ€āļ›āļĢāļĩāļĒāļšāđ€āļ—āļĩāļĒāļšāļĢāļēāļĒāļĨāļ°āđ€āļ­āļĩāļĒāļ”āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄāļāļąāļšāļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡

āđ€āļ›āļĢāļĩāļĒāļšāđ€āļ—āļĩāļĒāļšāļĢāļēāļĒāļĨāļ°āđ€āļ­āļĩāļĒāļ”āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļāļąāļšāļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡

āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļŦāļ™āļ§āļĒāļāļīāļ• āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡ āļŦāļ™āļ§āļĒāļāļīāļ•

āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ§āļīāļĻāļ§āļāļĢāļĢāļĄāļĻāļēāļŠāļ•āļĢāļšāļąāļ“āļ‘āļīāļ• 146 āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ§āļīāļĻāļ§āļāļĢāļĢāļĄāļĻāļēāļŠāļ•āļĢāļšāļąāļ“āļ‘āļīāļ• 150 āļŠāļēāļ‚āļēāļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļž.āļĻ. 2548

āļŠāļēāļ‚āļēāļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļž.āļĻ. 2553

1. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļŠāļąāļ‡āļ„āļĄāļĻāļēāļŠāļ•āļĢ 3 1. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļŠāļąāļ‡āļ„āļĄāļĻāļēāļŠāļ•āļĢ 4 āļĄāļ™āļļāļĐāļĒāļŠāļąāļĄāļžāļąāļ™āļ˜ 3(3-0-3) āļĄāļ™āļļāļĐāļĒāļāļąāļšāļŠāļąāļ‡āļ„āļĄ

āđ€āļĻāļĢāļĐāļāļāļīāļˆāļžāļ­āđ€āļžāļĩāļĒāļ‡āđ€āļžāļ·āđˆāļ­āļāļēāļĢāļžāļąāļ’āļ™āļēāļ—āļĩāđˆāļĒāļąāđˆāļ‡āļĒāļ·āļ™āļŠāļąāļ™āļ•āļīāļĻāļķāļāļĐāļē āļŠāļąāļ‡āļ„āļĄāļāļąāļšāļŠāļīāđˆāļ‡āđāļ§āļ”āļĨāļ­āļĄ āļāļēāļĢāđ€āļĄāļ·āļ­āļ‡āđ„āļ—āļĒāļĢāļ§āļĄāļŠāļĄāļąāļĒ āđ€āļŦāļ•āļļāļāļēāļĢāļ“āļ›āļˆāļˆāļļāļšāļąāļ™āļ‚āļ­āļ‡āđ‚āļĨāļ

3(3-0-6) 2(2-0-4) 2(2-0-4) 3(3-0-6) 2(2-0-4) 2(2-0-4)

2. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļĄāļ™āļļāļĐāļĒāļĻāļēāļŠāļ•āļĢ 3 2. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļĄāļ™āļļāļĐāļĒāļĻāļēāļŠāļ•āļĢ 3 āļˆāļīāļ•āļ§āļīāļ—āļĒāļēāļ—āļąāđˆāļ§āđ„āļ› 3(3-0-3) āļˆāļīāļ•āļ§āļīāļ—āļĒāļēāļ—āļąāđˆāļ§āđ„āļ›

āļĄāļ™āļļāļĐāļĒāļŠāļąāļĄāļžāļąāļ™āļ˜ āđ€āļ—āļ„āļ™āļīāļ„āļāļēāļĢāļžāļąāļ’āļ™āļēāļšāļļāļ„āļĨāļīāļāļ āļēāļžāļˆāļīāļ•āļ§āļīāļ—āļĒāļēāļ­āļ‡āļ„āļāļēāļĢ āļ›āļĢāļąāļŠāļāļēāđ€āļšāļ·āđ‰āļ­āļ‡āļ•āļ™

3(3-0-6) 3(3-0-6) 3(3-0-6)

3(3-0-6)

3. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļ āļēāļĐāļē 9 3. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļ āļēāļĐāļē 15 āļ āļēāļĐāļēāļ­āļąāļ‡āļāļĪāļĐ 1 āļ āļēāļĐāļēāļ­āļąāļ‡āļāļĪāļĐ 2 āļāļēāļĢāđ€āļ‚āļĩāļĒāļ™ 1

3(3-0-3) 3(3-0-3) 3(3-0-3)

āļ āļēāļĐāļēāđ„āļ—āļĒāđ€āļžāļ·āđˆāļ­āļāļēāļĢāļŠāļ·āđˆāļ­āļŠāļēāļĢ āļ āļēāļĐāļēāđ€āļžāļ·āđˆāļ­āļāļēāļĢāļŠāļ·āļšāļ„āļ™ āđ€āļ—āļ„āļ™āļīāļ„āļāļēāļĢāđ€āļ‚āļĩāļĒāļ™āļĢāļēāļĒāļ‡āļēāļ™āļ—āļēāļ‡āļ§āļīāļŠāļēāļŠāļĩāļž āļāļēāļĢāļžāļđāļ”āđāļĨāļ°āļāļēāļĢāđ€āļ‚āļĩāļĒāļ™āļ—āļēāļ‡āļ§āļīāļŠāļēāļŠāļĩāļž āļ āļēāļĐāļēāļ­āļąāļ‡āļāļĪāļĐ 1 āļ āļēāļĐāļēāļ­āļąāļ‡āļāļĪāļĐ 2 āļ āļēāļĐāļēāļ­āļąāļ‡āļāļĪāļĐāđƒāļ™āļŠāļĩāļ§āļīāļ•āļ›āļĢāļ°āļˆāđāļēāļ§āļąāļ™āļ āļēāļĐāļēāļ­āļąāļ‡āļāļĪāļĐāđ€āļžāļ·āđˆāļ­āļ­āļēāļŠāļĩāļž āļāļēāļĢāđ€āļ‚āļĩāļĒāļ™ 1 āļ āļēāļĐāļēāļ­āļąāļ‡āļāļĪāļĐāđ€āļ—āļ„āļ™āļīāļ„ āļŠāļ™āļ—āļ™āļēāļ āļēāļĐāļēāļ­āļąāļ‡āļāļĪāļĐ 1

3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6)

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āđ€āļ›āļĢāļĩāļĒāļšāđ€āļ—āļĩāļĒāļšāļĢāļēāļĒāļĨāļ°āđ€āļ­āļĩāļĒāļ”āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļāļąāļšāļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡(āļ•āļ­)

āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļž.āļĻ. 2548 āļŦāļ™āļ§āļĒāļāļīāļ• āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡ āļž.āļĻ. 2553 āļŦāļ™āļ§āļĒāļāļīāļ•

4. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļ§āļīāļ—āļĒāļēāļĻāļēāļŠāļ•āļĢāđāļĨāļ° āļ„āļ“āļīāļ•āļĻāļēāļŠāļ•āļĢ āđāļ„āļĨāļ„āļđāļĨāļąāļŠ 1 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āđāļ„āļĨāļ„āļđāļĨāļąāļŠ 2 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āđāļ„āļĨāļ„āļđāļĨāļąāļŠ 3 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āđ€āļ„āļĄāļĩāļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļ›āļāļīāļšāļąāļ•āļīāļāļēāļĢāđ€āļ„āļĄāļĩāļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļŸāļŠāļīāļāļŠ 1 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļ›āļāļīāļšāļąāļ•āļīāļāļēāļĢāļŸāļŠāļīāļāļŠ 1 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļŸāļŠāļīāļāļŠ 2 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļ›āļāļīāļšāļąāļ•āļīāļāļēāļĢāļŸāļŠāļīāļāļŠ 2 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ

21

3(3-0-3) 3(3-0-3) 3(3-0-3) 3(3-0-3) 1(0-3-2) 3(3-0-3) 1(0-3-3) 3(3-0-3) 1(0-3-3)

4. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļ§āļīāļ—āļĒāļēāļĻāļēāļŠāļ•āļĢāđāļĨāļ° āļ„āļ“āļīāļ•āļĻāļēāļŠāļ•āļĢ āļŠāļ–āļīāļ•āļīāļžāđ‰āļ·āļ™āļāļēāļ™ āļ„āļ“āļīāļ•āļĻāļēāļŠāļ•āļĢāđāļĨāļ°āļŠāļ–āļīāļ•āļīāļāļąāļšāļŠāļĩāļ§āļīāļ•āļ›āļĢāļ°āļˆāđāļēāļ§āļąāļ™āļ„āļ“āļīāļ•āļĻāļēāļŠāļ•āļĢāđ€āļ—āļ„āđ‚āļ™āđ‚āļĨāļĒāļĩ āļāļēāļĢāļ„āļīāļ”āđāļĨāļ°āļāļēāļĢāļ•āļąāļ”āļŠāļīāļ™āđƒāļˆāđ€āļŠāļīāļ‡āļ§āļīāļ—āļĒāļēāļĻāļēāļŠāļ•āļĢ āđ‚āļĨāļāļ—āļąāļĻāļ™āļ—āļēāļ‡āļ§āļīāļ—āļĒāļēāļĻāļēāļŠāļ•āļĢ āđāļĨāļ°āđ€āļ—āļ„āđ‚āļ™āđ‚āļĨāļĒāļĩ āļ§āļīāļ—āļĒāļēāļĻāļēāļŠāļ•āļĢāļāļąāļšāļŠāļĩāļ§āļīāļ• āļ§āļīāļ—āļĒāļēāļĻāļēāļŠāļ•āļĢāđ€āļžāļ·āđˆāļ­āļŠāļļāļ‚āļ āļēāļž āļŠāļīāđˆāļ‡āđāļ§āļ”āļĨāļ­āļĄāļāļąāļšāļāļēāļĢāļžāļąāļ’āļ™āļē āļŠāļĩāļ§āļ§āļīāļ—āļĒāļē

6

3(3-0-6) 3(3-0-6) 3(2-2-5) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6)

3(3-0-6)

5. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļžāļĨāļĻāļķāļāļĐāļēāđāļĨāļ°āļ™āļąāļ™āļ—āļ™āļēāļāļēāļĢ 2 5. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļžāļĨāļĻāļķāļāļĐāļēāđāļĨāļ°āļ™āļąāļ™āļ—āļ™āļēāļāļēāļĢ 2 āļžāļĨāļĻāļķāļāļĐāļē āđāļšāļ”āļĄāļīāļ™āļ•āļąāļ™ āđ€āļ—āļ™āļ™āļīāļŠ āļŸāļļāļ•āļšāļ­āļĨ āļšāļēāļŠāđ€āļāļ•āļšāļ­āļĨ āļ§āļ­āļĨāđ€āļĨāļĒāļšāļ­āļĨ āļ™āļąāļ™āļ—āļ™āļēāļāļēāļĢ āļāļ­āļĨāļŸ āļāļīāļˆāļāļĢāļĢāļĄāđ€āļ‚āļēāļˆāļąāļ‡āļŦāļ§āļ°

2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3)

āļžāļĨāļĻāļķāļāļĐāļē āđāļšāļ”āļĄāļīāļ™āļ•āļąāļ™ āđ€āļ—āļ™āļ™āļīāļŠ āļŸāļļāļ•āļšāļ­āļĨ āļšāļēāļŠāđ€āļāļ•āļšāļ­āļĨ āļ§āļ­āļĨāđ€āļĨāļĒāļšāļ­āļĨ āļ™āļąāļ™āļ—āļ™āļēāļāļēāļĢ āļāļ­āļĨāļŸ āļāļīāļˆāļāļĢāļĢāļĄāđ€āļ‚āļēāļˆāļąāļ‡āļŦāļ§āļ°

2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3) 2(1-2-3)

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āđ€āļ›āļĢāļĩāļĒāļšāđ€āļ—āļĩāļĒāļšāļĢāļēāļĒāļĨāļ°āđ€āļ­āļĩāļĒāļ”āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļāļąāļšāļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡(āļ•āļ­)

āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļž.āļĻ. 2548 āļŦāļ™āļ§āļĒāļāļīāļ• āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡ āļž.āļĻ. 2553 āļŦāļ™āļ§āļĒāļāļīāļ•

āļŦāļĄāļ§āļ”āļ§āļīāļŠāļēāđ€āļ‰āļžāļēāļ° 1. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļ§āļīāļ—āļĒāļēāļĻāļēāļŠāļ•āļĢāđāļĨāļ°āļ„āļ“āļīāļ•āļĻāļēāļŠāļ•āļĢ

0

āļŦāļĄāļ§āļ”āļ§āļīāļŠāļēāđ€āļ‰āļžāļēāļ° 1. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļ§āļīāļ—āļĒāļēāļĻāļēāļŠāļ•āļĢāļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āđāļ„āļĨāļ„āļđāļĨāļąāļŠ 1 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āđāļ„āļĨāļ„āļđāļĨāļąāļŠ 2 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āđāļ„āļĨāļ„āļđāļĨāļąāļŠ 3 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļ„āļ“āļīāļ•āļĻāļēāļŠāļ•āļĢāļ›āļĢāļ°āļĒāļļāļāļ•āđƒāļ™āļ‡āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āļĢāļ°āđ€āļšāļĩāļĒāļšāļ§āļīāļ˜āļĩāđ€āļŠāļīāļ‡āļ•āļąāļ§āđ€āļĨāļ‚āđƒāļ™āļ‡āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āļŠāļĄāļāļēāļĢāđ€āļŠāļīāļ‡āļ­āļ™āļļāļžāļąāļ™āļ˜ āđ€āļ„āļĄāļĩāļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļ›āļāļīāļšāļąāļ•āļīāļāļēāļĢāđ€āļ„āļĄāļĩāļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļŸāļŠāļīāļāļŠ 1 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļ›āļāļīāļšāļąāļ•āļīāļāļēāļĢāļŸāļŠāļīāļāļŠ 1 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļŸāļŠāļīāļāļŠ 2 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ āļ›āļāļīāļšāļąāļ•āļīāļāļēāļĢāļŸāļŠāļīāļāļŠ 2 āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢ

27

3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(2-3-5) 3(3-0-6) 3(3-0-6) 1(0-3-2) 3(3-0-6) 1(0-3-2) 3(3-0-6) 1(0-3-2)

2. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļžāļ·āđ‰āļ™āļāļēāļ™āļ§āļīāļŠāļēāļŠāļĩāļž 24 2. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļžāļ·āđ‰āļ™āļāļēāļ™āļ§āļīāļŠāļēāļŠāļĩāļž 24 āļŠāļ–āļīāļ•āļĒāļĻāļēāļŠāļ•āļĢ āļžāļĨāļĻāļēāļŠāļ•āļĢ āļāļĨāļĻāļēāļŠāļ•āļĢāļ‚āļ­āļ‡āđ„āļŦāļĨ āļ§āļąāļŠāļ”āļļāļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āļāļēāļĢāļāļāļ‡āļēāļ™āđƒāļ™āđ‚āļĢāļ‡āļ‡āļēāļ™ āļŦāļĨāļąāļāļžāļ·āđ‰āļ™āļāļēāļ™āļ—āļēāļ‡āļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āđ€āļ‚āļĩāļĒāļ™āđāļšāļšāļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ„āļŸāļŸāļē āļāļēāļĢāđ‚āļ›āļĢāđāļāļĢāļĄāļ„āļ­āļĄāļžāļīāļ§āđ€āļ•āļ­āļĢ

3(3-0-3) 3(3-0-3) 3(3-0-3) 3(3-0-3) 1(0-3-0) 2(2-0-2) 3(2-3-3) 3(2-3-3) 3(2-3-3)

āļŠāļ–āļīāļ•āļĒāļĻāļēāļŠāļ•āļĢ āļžāļĨāļĻāļēāļŠāļ•āļĢ āļāļĨāļĻāļēāļŠāļ•āļĢāļ‚āļ­āļ‡āļ§āļąāļŠāļ”āļļ āļ­āļļāļ“āļŦāļžāļĨāļĻāļēāļŠāļ•āļĢ āļāļĨāļĻāļēāļŠāļ•āļĢāļ‚āļ­āļ‡āđ„āļŦāļĨ āđ€āļ‚āļĩāļĒāļ™āđāļšāļšāļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āļ§āļąāļŠāļ”āļļāļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āļāļĢāļ°āļšāļ§āļ™āļāļēāļĢāļœāļĨāļīāļ• āļāļēāļĢāđ€āļ‚āļĩāļĒāļ™āđ‚āļ›āļĢāđāļāļĢāļĄāļ„āļ­āļĄāļžāļīāļ§āđ€āļ•āļ­āļĢ

3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(2-3-6) 3(3-0-6) 3(2-3-6)

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āđ€āļ›āļĢāļĩāļĒāļšāđ€āļ—āļĩāļĒāļšāļĢāļēāļĒāļĨāļ°āđ€āļ­āļĩāļĒāļ”āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļāļąāļšāļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡(āļ•āļ­)

āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļž.āļĻ. 2548 āļŦāļ™āļ§āļĒāļāļīāļ• āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡ āļž.āļĻ. 2553 āļŦāļ™āļ§āļĒāļāļīāļ•

2. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļŠāļĩāļžāļšāļąāļ‡āļ„āļąāļš 66 2. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļŠāļĩāļžāļšāļąāļ‡āļ„āļąāļš 48 āđ€āļ—āļ­āļĢāđ‚āļĄāđ„āļ”āļ™āļēāļĄāļīāļāļŠ āļāļĨāļĻāļēāļŠāļ•āļĢāļ§āļąāļŠāļ”āļļ āļāļēāļĢāļ­āļ­āļāđāļšāļšāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨ āļ›āļāļīāļšāļąāļ•āļīāļāļēāļĢāļ­āļ­āļāđāļšāļšāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāļāļĢāļĢāļĄāļ§āļīāļ˜āļĩāļāļēāļĢāļœāļĨāļīāļ• āļāļēāļĢāļ§āļąāļ”āđāļĨāļ°āļ„āļ§āļšāļ„āļļāļĄ āļŠāļ–āļīāļ•āļīāļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āļāļēāļĢāļœāļĨāļīāļ•āļžāļ·āļŠ āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļ•āļ™āļāđāļēāļĨāļąāļ‡āļ—āļēāļ‡āļāļēāļĢāđ€āļāļĐāļ•āļĢ āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ 1 āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ 2 āļāļēāļĢāļ­āļ­āļāđāļšāļšāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāļĢāļ–āđāļ—āļĢāļ„āđ€āļ•āļ­āļĢāđ€āļžāļ·āđˆāļ­āļāļēāļĢāđ€āļāļĐāļ•āļĢ āđ‚āļ„āļĢāļ‡āļ‡āļēāļ™āļ”āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ 1 āđ‚āļ„āļĢāļ‡āļ‡āļēāļ™āļ”āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ 2 āļŠāļąāļĄāļĄāļ™āļē āļ—āļĪāļĐāļŽāļĩāļ‚āļ­āļ‡āļĢāļ°āļšāļšāļ”āļīāļ™ āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨ āļāļēāļĢāļāļāļ‡āļēāļ™āļ”āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļāļēāļĢāļˆāļąāļ”āļāļēāļĢāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļ•āļ™āļāļēāđāļĨāļąāļ‡āđāļĨāļ°āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ„āļŸāļŸāļēāđƒāļ™āļ­āļļāļ•āļŠāļēāļŦāļāļĢāļĢāļĄāđ€āļāļĐāļ•āļĢ āļāļĨāļĻāļēāļŠāļ•āļĢāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨ āļāļēāļĢāļ–āļēāļĒāđ€āļ—āļ„āļ§āļēāļĄāļĢāļ­āļ™āđāļĨāļ°āļĄāļ§āļĨāļŠāļēāļĢ āļ›āļāļžāļĩāļ§āļīāļ—āļĒāļēāļĄāļđāļĨāļāļēāļ™

3(3-0-3) 3(3-0-3) 3(3-0-3) 1(0-3-0) 3(2-3-3) 3(2-3-3) 3(3-0-3) 3(3-0-3) 3(2-3-3) 3(2-3-3) 3(2-3-3) 3(2-3-3) 3(2-3-3) 1(1-0-3) 3(1-6-0) 1(0-3-0) 3(3-0-3)

6(0-40-0) 3(3-0-3) 3(2-3-3) 3(3-0-3) 3(3-0-3) 3(2-3-3)

āļŦāļĨāļąāļāļāļēāļĢāļ—āļēāļ‡āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļāļēāļĢāļāļāļžāļ·āđ‰āļ™āļāļēāļ™āļ—āļēāļ‡āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ 1 āļāļēāļĢāļāļāļžāļ·āđ‰āļ™āļāļēāļ™āļ—āļēāļ‡āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ 2 āļāļēāļĢāļ­āļ­āļāđāļšāļšāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļāļēāļĢāļ­āļ­āļāđāļšāļšāļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āļ„āļ­āļĄāļžāļīāļ§āđ€āļ•āļ­āļĢāļŠāļ§āļĒāļ‡āļēāļ™āļ­āļ­āļāđāļšāļšāđāļĨāļ°āļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļ•āļ™āļāđāļēāļĨāļąāļ‡āļŠāđāļēāļŦāļĢāļąāļšāļĢāļ°āļšāļšāđ€āļāļĐāļ•āļĢ āļŦāļĨāļąāļāļĄāļđāļĨāļ‚āļ­āļ‡āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ„āļŸāļŸāļē āļāļēāļĢāļ§āļąāļ”āđāļĨāļ°āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļĄāļ·āļ­āļ§āļąāļ” āļāļēāļĢāļ–āļēāļĒāđ€āļ—āļ„āļ§āļēāļĄāļĢāļ­āļ™āđāļĨāļ°āļāļēāļĢāđāļžāļĢāļ‚āļ­āļ‡āļĄāļ§āļĨ āļāļēāļĢāļ„āļ§āļšāļ„āļļāļĄāļ­āļąāļ•āđ‚āļ™āļĄāļąāļ•āļī āļŠāļĄāļšāļąāļ•āļīāļ—āļēāļ‡āļāļēāļĒāļ āļēāļžāļ‚āļ­āļ‡āļ§āļąāļŠāļ”āļļāļŠāļĩāļ§āļ āļēāļž āļŠāļŦāļāļīāļˆāļĻāļķāļāļĐāļēāđƒāļ™āļ‡āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļŠāļąāļĄāļĄāļ™āļē āđ‚āļ„āļĢāļ‡āļ‡āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ 1 āđ‚āļ„āļĢāļ‡āļ‡āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ 2

2(2-0-4) 3(1-6-5)

3(1-6-5)

3(3-0-6) 3(2-3-4) 3(2-3-4) 3(2-3-6) 3(2-3-6) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(2-3-4) 6(0-40-0) 1(0-2-1) 1(0-3-0) 3(1-6-2)

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āđ€āļ›āļĢāļĩāļĒāļšāđ€āļ—āļĩāļĒāļšāļĢāļēāļĒāļĨāļ°āđ€āļ­āļĩāļĒāļ”āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļāļąāļšāļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡(āļ•āļ­)

āļŦāļĨāļąāļāļŠāļđāļ•āļĢāđ€āļ”āļīāļĄ āļž.āļĻ. 2548 āļŦāļ™āļ§āļĒāļāļīāļ• āļŦāļĨāļąāļāļŠāļđāļ•āļĢāļ›āļĢāļąāļšāļ›āļĢāļļāļ‡ āļž.āļĻ.2553 āļŦāļ™āļ§āļĒāļāļīāļ•

3. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļŠāļĩāļžāđ€āļĨāļ·āļ­āļ 12 3. āļāļĨāļļāļĄāļ§āļīāļŠāļēāļŠāļĩāļžāđ€āļĨāļ·āļ­āļ (āđ€āļĨāļ·āļ­āļāļˆāļēāļāļāļĨāļļāļĄāđƒāļ”āļāļĨāļļāļĄāļŦāļ™āļķāđˆāļ‡) 15 āļ„āļ­āļĄāļžāļīāļ§āđ€āļ•āļ­āļĢāļŠāļ§āļĒāļ‡āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āđ€āļĻāļĢāļĐāļāļĻāļēāļŠāļ•āļĢāļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āļāļēāļĢāļ§āļēāļ‡āđāļœāļ™āđāļĨāļ°āļšāļĢāļīāļŦāļēāļĢāļ‡āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄ āļžāļĨāļąāļ‡āļ‡āļēāļ™āļ—āļ”āđāļ—āļ™āđ€āļžāļ·āđˆāļ­āļāļēāļĢāđ€āļāļĐāļ•āļĢ āļŦāļąāļ§āļ‚āļ­āđ€āļĨāļ·āļ­āļāđ€āļ‰āļžāļēāļ°āļ—āļēāļ‡āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļāļĢāļĢāļĄāļ§āļīāļ˜āļĩāļœāļĨāļīāļ•āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļāļēāļĢāļ­āļ­āļāđāļšāļšāđ‚āļ„āļĢāļ‡āļŠāļĢāļēāļ‡āļ­āļēāļ„āļēāļĢāđ€āļāļĐāļ•āļĢ āļāļēāļĢāļ­āļ­āļāđāļšāļšāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđƒāļ™āļāļēāļĢāđ€āļāđ‡āļšāđ€āļāļĩāđˆāļĒāļ§ āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāļŠāļīāđˆāļ‡āđāļ§āļ”āļĨāļ­āļĄāļ—āļēāļ‡āļāļēāļĢāđ€āļāļĐāļ•āļĢ āļāļēāļĢāļ­āļ­āļāđāļšāļšāļĢāļ°āļšāļšāđ„āļŪāļ”āļĢāļ­āļĨāļīāļāļŠāđāļēāļŦāļĢāļąāļšāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļāļēāļĢāļĒāļĻāļēāļŠāļ•āļĢāļ—āļēāļ‡āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļāļĐāļ•āļĢ āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāļĢāļ°āļšāļšāļ—āļēāļ‡āđ€āļāļĐāļ•āļĢ āđ€āļ—āļ„āđ‚āļ™āđ‚āļĨāļĒāļĩāļŠāđ€āļ•āļĢāļ™āđ€āļāļˆāļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢāđ€āļāļĐāļ•āļĢ āļŦāļļāļ™āļĒāļ™āļ•āļ—āļēāļ‡āļāļēāļĢāđ€āļāļĐāļ•āļĢ āļ§āļīāļ˜āļĩāđ„āļŸāđ„āļ™āļ—āļ­āļĩāļĨāļīāđ€āļĄāļ™āļ•āđ€āļšāļ·āđ‰āļ­āļ‡āļ•āļ™āļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢāđ€āļāļĐāļ•āļĢ āļ­āļ­āļāđāļšāļšāđāļĨāļ°āđ€āļ‚āļĩāļĒāļ™āđāļšāļšāļ”āļ§āļĒāļ„āļ­āļĄāļžāļīāļ§āđ€āļ•āļ­āļĢāļŠāđāļēāļŦāļĢāļąāļšāļ§āļīāļĻāļ§āļāļĢāđ€āļāļĐāļ•āļĢ āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāļāļēāļĢāļ‹āļ­āļĄāļšāđāļēāļĢāļļāļ‡ āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāļ„āļ§āļēāļĄāļ›āļĨāļ­āļ”āļ āļąāļĒ āļžāļąāļ”āļĨāļĄ āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļŠāļđāļš āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļ­āļąāļ”āđāļĨāļ°āļĢāļ°āļšāļšāļāļēāļĢāļˆāļēāļĒ āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļĒāļ™āļ•āļŠāļąāļ™āļ”āļēāļ›āļ āļēāļĒāđƒāļ™ āļāļēāļĢāļ„āļ§āļšāļ„āļļāļĄāļ„āļļāļ“āļ āļēāļž āļ„āļļāļ“āļŠāļĄāļšāļąāļ•āļīāļ—āļēāļ‡āļāļēāļĒāļ āļēāļžāļ‚āļ­āļ‡āļœāļĨāļīāļ•āļœāļĨāđ€āļāļĐāļ•āļĢ āļāļēāļĢāļ­āļ­āļāđāļšāļšāļĢāļ°āļšāļšāļ‚āļ™āļ–āļēāļĒāļ§āļąāļŠāļ”āļļ āļāļēāļĢāļ—āđāļēāļ„āļ§āļēāļĄāđ€āļĒāđ‡āļ™ āļāļēāļĢāļ›āļĢāļąāļšāļ­āļēāļāļēāļĻ āļāļēāļĢāļ„āļ§āļšāļ„āļļāļĄāļ­āļąāļ•āđ‚āļ™āļĄāļąāļ•āļī āļ™āļīāļ§āđ€āļĄāļ•āļīāļāļŠāļ­āļļāļ•āļŠāļēāļŦāļāļĢāļĢāļĄ

3(3-0-3) 3(3-0-3) 3(3-0-3) 3(3-0-3) 1(0-3-0)

3(2-3-3) 3(2-3-3) 3(3-0-3) 3(3-0-3) 3(2-3-3)

3(2-3-3) 3(3-0-3) 3(3-0-3)

3(3-0-3) 3(3-0-3) 3(2-3-3)

3(3-0-3) 3(3-0-3) 3(2-3-3) 3(3-0-3) 3(3-0-3) 3(2-3-3) 3(2-3-3) 3(3-0-3) 3(3-0-3) 3(3-0-3) 3(2-3-3)

āļāļĨāļļāļĄāļ§āļīāļŠāļēāđ€āļ„āļĢāđˆāļ·āļ­āļ‡āļˆāļąāļāļĢāļāļĨāļŸāļēāļĢāļĄ āļŦāļĨāļąāļāļāļēāļĢāļ—āļēāļ‡āļāļēāļĢāđ€āļāļĐāļ•āļĢ āļ—āļĪāļĐāļŽāļĩāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāļ‚āļ­āļ‡āđ„āļŦāļĨāđāļĨāļ°āļĢāļ°āļšāļšāđāļˆāļāļˆāļēāļĒ āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāļĒāļēāļ™āļžāļēāļŦāļ™āļ°āļ™āļ­āļāļ–āļ™āļ™ āļŠāļĨāļ›āļĢāļ°āļ—āļēāļ™āđāļĨāļ°āļāļēāļĢāļĢāļ°āļšāļēāļĒāļ™āđ‰āđāļē āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ āļāļēāļĢāļ„āļ§āļšāļ„āļļāļĄāļāđāļēāļĨāļąāļ‡āļ‚āļ­āļ‡āđ„āļŦāļĨ āļ§āļīāļ—āļĒāļēāļĻāļēāļŠāļ•āļĢāđāļĨāļ°āļāļĨāļĻāļēāļŠāļ•āļĢāļ”āļīāļ™āđƒāļ™āļ‡āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļāļĐāļ•āļĢ āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ‚āļĢāļ‡āđ€āļĢāļ·āļ­āļ™ āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāļŦāļĨāļąāļ‡āļāļēāļĢāđ€āļāđ‡āļšāđ€āļāļĩāđˆāļĒāļ§āļœāļąāļāđāļĨāļ°āļœāļĨāđ„āļĄ āļāļĨāļļāļĄāļ§āļīāļŠāļēāđ€āļ„āļĢāđˆāļ·āļ­āļ‡āļˆāļąāļāļĢāļāļĨāļŦāļĨāļąāļ‡āļāļēāļĢāđ€āļāđ‡āļšāđ€āļāđˆāļĩāļĒāļ§āđāļĨāļ°āđāļ›āļĢāļŠāļ āļēāļž āļŠāļĢāļĩāļĢāļ°āļ§āļīāļ—āļĒāļēāļ‚āļ­āļ‡āļœāļĨāļœāļĨāļīāļ•āļ—āļēāļ‡āļāļēāļĢāđ€āļāļĐāļ•āļĢ āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāļŦāļĨāļąāļ‡āļāļēāļĢāđ€āļāđ‡āļšāđ€āļāļĩāđˆāļĒāļ§āđāļĨāļ°āđāļ›āļĢāļŠāļ āļēāļž āđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļĄāļ·āļ­āđāļ›āļĢāļŠāļ āļēāļžāļœāļĨāļœāļĨāļīāļ•āđ€āļāļĐāļ•āļĢ āļāļēāļĢāļ—āđāļēāđāļŦāļ‡āđāļĨāļ°āļāļēāļĢāđ€āļāđ‡āļšāļĢāļąāļāļĐāļēāļœāļĨāļœāļĨāļīāļ•āđ€āļāļĐāļ•āļĢ āđ„āļŪāļ”āļĢāļ­āļĨāļīāļāļŠāđāļĨāļ°āļ™āļīāļ§āđ€āļĄāļ•āļīāļāļŠāļ­āļļāļ•āļŠāļēāļŦāļāļĢāļĢāļĄ āļāļēāļĢāđ€āļāđ‡āļšāļĢāļąāļāļĐāļēāđƒāļ™āļŦāļ­āļ‡āđ€āļĒāđ‡āļ™ āļĢāļ°āļšāļšāļ‚āļ™āļ–āļēāļĒāļ§āļąāļŠāļ”āļļ āđ„āļ‹āđ‚āļĨ āļāļēāļĢāļāđāļēāļˆāļąāļ”āļ‚āļ­āļ‡āđ€āļŠāļĩāļĒāļˆāļēāļāđ‚āļĢāļ‡āļ‡āļēāļ™āđāļ›āļĢāļĢāļđāļ›āļœāļĨāļīāļ•āļœāļĨāđ€āļāļĐāļ•āļĢ āļāļēāļĢāļˆāļąāļ”āļāļēāļĢāđƒāļ™āļ‡āļēāļ™āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāđ€āļ„āļĢāļ·āđˆāļ­āļ‡āļˆāļąāļāļĢāļāļĨāđ€āļāļĐāļ•āļĢ

3(2-3-5) 3(3-0-6) 3(2-3-4) 3(2-3-4) 3(2-3-5) 3(2-3-5) 3(3-0-6) 3(2-3-5)

3(2-3-5) 3(3-0-6)

3(2-3-5) 3(3-0-6) 3(3-0-6) 3(3-0-6) 3(2-3-3) 3(2-3-6) 3(2-3-4) 3(2-3-5) 3(3-0-3)

3(3-0-3)

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79

āđ„āļŪāļ”āļĢāļ­āļĨāļīāļāļŠāļ­āļļāļ•āļŠāļēāļŦāļāļĢāļĢāļĄ āļŦāļĨāļąāļāļāļēāļĢāļŠāļĨāļ›āļĢāļ°āļ—āļēāļ™ āļ§āļīāļĻāļ§āļāļĢāļĢāļĄāļŠāđāļēāļĢāļ§āļˆ āļĢāļ°āļšāļšāļŠāļēāļĢāļŠāļ™āđ€āļ—āļĻāļ—āļēāļ‡āļ āļđāļĄāļīāļĻāļēāļŠāļ•āļĢāđ€āļšāļ·āđ‰āļ­āļ‡āļ•āļ™

3(2-3-3) 3(2-3-3) 3(2-3-3) 3(2-3-3)

āļŦāļĄāļ§āļ”āļ§āļīāļŠāļēāđ€āļĨāļ·āļ­āļāđ€āļŠāļĢāļĩ 6 āļŦāļĄāļ§āļ”āļ§āļīāļŠāļēāđ€āļĨāļ·āļ­āļāđ€āļŠāļĢāļĩ 6

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10.1 I n k t n o l k i r a q n z r ~ u ~ ~ u t ~ ~ i u ' i ' t l i a ~ ~ i ) ~ n ~ i (Co - Operasve Educanion)UUI

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28.1.4 5 1 ( i ~ l l ~ t ~ ~ L J ~ ~ l i ~ i ? . .

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