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8/10/2019 09.JiaYiing E.materials100 Report
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Engineering Materials00
Semester1,2013Lab Report
School Of Engineering
Engineering Materials 100 Lab Report
Title Mechanical testing
Application of non-metals
(Mechanical properties of polymers and composite)
Members information Name Miri ID Perth ID
Churchill Ung Ngie
Thong
7E2A!"" "722#7$%
&im 'oong 7E2A#7" "%"%
'ee ia *iing 7E2A#!! "7"7+!2
Am,rose 'ee 7E+A"!%# "%!""!2
Due Date "%$#2$"+
Lab instructors name .r /eya 0o
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Table of Contents
Aim:
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The o,1ectie of conducting this e3periment is to inestigate the mechanical properties
of different metals4 aluminium ,ar and car,on steel4 and also polymer The follo5ing
e3periment is to sho5 tensile and impact properties of aluminium ,ar and car,on steel
Cantileer is e6uipped to sho5 fle3ural properties of aluminium ,ar
Introduction:
Eery material consists of different mechanical properties Mechanical properties playan important role in construction Mechanical properties include tensile strength4 ductility4
hardness and toughness characteristics of steel in different heat treatment
Tensile strength is defined as the ma3imum amount of tensile stress that can ,e applied
to it ,efore its elasticity ceases (uey 'ung4 2$"+)
Tensile strength= )(
ma3
OriginalOriginalxTW
Load
OriginalW
= 0riginal 5idth4 OriginalT
=0riginal
thic8ness
= OriginalArea
Loadma3
OriginalArea
9 0riginal cross-sectional area
.uctility is defined as the a,ility of a metal to plastically deform 5ithout ,rea8ing or
fracturing4 5ith the cohesion ,et5een molecules remaining sufficient to hold them together
(:nfoplease4 2$"+) A material is said to ,e ductile 5hen it can ,e stretched long 5ithout
,rea8ing or fracturing .uctility can also ,e defined as the percent of elongation or the
percent reduction of area (Engineersedge4 2$"+)
Percent !longation =
;"$$xInitial
InitialFinal
ga ug e
ga ug ega ug e
L
LL
Percent Reduction of Area
;"$$xArea
AreaArea
Original
FinalOriginal
=
&tress is defined as the ratio of applied tensile or compressie force
CS
n
Area
F=
4 CSArea
9Cross-sectional area
&train is defined as the deformation of a solid due to stress 5hich can ,e e3pressed as
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Initi al
Initi alFina l
L
LL =
*oung=s modulus of elasticity is defined as the rate of change of strain as a function of
stress (:nstron4 2$"+) A high alue of modulus indicates a stiff and infle3i,le material
"oungs modulus of elasticit#4
=
>roof stress is defined as the stress that 5ill cause a specific small4 permanent e3tension
of a tensile test piece (Metalsa,out4 2$"+) The common stress produced $2; e3tension for
steel $2; proof stress is defined as the stress produces a permanent e3tension of $2; in
gauge length of the test-piece (Esdsp4 2$"+) The formula for calculating $2; proof stress is
e3pressed asendulum
1.! Cantile"er #end Tests
@irstly4 the length of the aluminium ,ar is measured ,y using cantileer ,eam and
the 5idth and the thic8ness of the aluminium ,ar is measured ,y using ernier calliper Ne3t4
the digital indicator is set up The digital indicator is set to Bero ,efore the test is started The
aluminium ,ar is put at the end of the ,eam to measure the deflection of the ,eam Then4 the
load of "$g is applied to the end of the cantileer ,eam The reading of the deflection is
recorded After that4 the e3periment is repeated ,y increasing the load of "$g on it until it
reached "#$g @inally4 the data is recorded in the esult section
)%+Tensile test result for carbon steel rod
Measurement
auge length diameter (mm) ""7
Minimum diameter4 after testing (mm)
auge lengthl
(mm)
"$$
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auge length "l (mm)
*ield point load (FN) +7
$2; proof load(FN) +%2#
Ma3imum load (FN) #27#
$2;proof stress or *>&tress (M>a) +227#
Tensile strength (M>a) $%
; elongation
; of A
,racture appearance:
&AM>'E &FETC .E&C:>T:0N
T0> The upper part of the car,on
steel ,rea8s into a cup-shaped
D0TT0M The upper part of the car,on
steel ,rea8s into a cone-
shaped
"oungs Modulus
esult
'oad(FN) at *ield >oint +7
E3tension at *ield >oint(mm) ++
&tress(M>a) +227#
&train(mm?mm) $$++
*oung=s Modulus 7!
Tensile Test esults
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&le >olycar,onate
auge 'ength(mm) """!$
auge Thic8ness(mm) "2!
auge Gidth(mm) "#"$
@inal 'ength(mm) ""+!%
eduction in Gidth(mm) $"$
eduction in Thic8ness(mm) $$$
.ata from Cure
*ield point load (FN) $7!
Ma3imum 'oad(FN) $%
Tensile &trength(M>a) 2#%%2
; Elongation "!2%;
; of A $$""%!;
@ailure Appearanceolycar,onate
'oad (FN) at *ield >oint $7!
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E3tension at *ield >oint(mm) 27
&tress(M>a) 2#%%2
&train(mm?mm) $$2"#$
*oung=s Modulus(>a) "$%+
Cantileer Dend Tests
&le and Measurements
'ength(mm) Gidth(mm) Thic8ness(mm)
$ "2 %#2
'oad(g) .eflection(mm
)
'oad(g) .eflection(mm
)
'oad(g) .eflection(mm
)
"$ $$$ %$ $!$ ""$ "27
2$ $"7 7$ $! "2$ "+$
+$ $$ !$ $% "+$ "!
$ $ $ "$+ "$ "%$
#$ $# "$$ ""$ "#$ "7%
Calculations
; Elongation 9113.86111.80
113.86100= "!2%;
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; eduction of Area 9(111.81.2815.10 )(113.86151.28)
(111.81.2815.10 ) 100=0.01168
Youngs Modulus=
+
+(
d$t
%gl
=
4 (0.06 ) (9.81 )(0.44)3
(0.0008
) (0.0192
)(0.00652
)
3=47.11GPa