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AE 321 – Homework 6
1. 1045 cold rolled steel:
a)
b)
0
0.02
0.04
0.06
0.08
0.1
0.12
0.14
0.16
0.18
0
100
200
300
400
500
600
700
800
900
Yield point
Point of onset necking
Failure point
1045 Steel Stress-Strain Curve
Strain (mm/mm)
Stress (MPa)
c)
Proportional limit: (0.002446, 452.056 MPa)
0.2% offset stress: 369.63 MPa (stress when strain = 0.002)
Ultimate tensile strength: 809.205 MPa (maximum stress)
Failure strain: 15.59% (maximum strain)
d)
E
=
σ
ε
Slope from (0, 0) to proportional limit (0.002446, 452.056 MPa):
E
=
452.056
MPa
−
0
0.002446
−
0
=
184814.391
MPa
=
184.8
GPa
e)
0
0.01
0.02
0.03
0.04
-200
0
200
400
600
800
1000
1200
f(x) = 184814.39 x − 4755.46
1045 Steel unloaded after 3% straining
Strain (mm/mm)
Stress (MPa)
3% offset stress = 788.975
MPa
Unloading curve:
σ
=
(
ε
−
0.03
)
E
+
788.975
σ
=
(
184814.391
MPa
)
ε
−
4755.5
MPa
Final plastic strain: Unloading curve at σ
=
0
0
=
(
184814.391
MPa
)
ε
−
4755.5
MPa
ε
=
4755.5
184814.391
=
0.0257
=
2.57%
New Yield stress = 788.975
MPa
6061-T6 aluminum alloy:
a)
b)
0
0.05
0.1
0.15
0.2
0
50
100
150
200
250
300
350
Yield point
Point of onset necking
Failure point
6061-T6 Al Stress-Strain Curve
Strain (mm/mm)
Stress (MPa)
c) Proportional limit: (0.004749, 285.411 MPa)
0.2% offset stress: 127.760 MPa Ultimate tensile strength: 324.761MPa
Failure strain: 18.25%
d) E
=
σ
ε
Slope from (0, 0) to proportional limit (0.004749, 285.411 MPa):
E
=
285.411
MPa
−
0
0.004749
−
0
=
60099.1788
MPa
=
60.1
GPa
e)
3% offset stress = 185.116 MPa
Unloading curve:
σ
=
(
ε
−
0.03
)
E
+
185.116
σ
=
(
60099.1788
MPa
)
ε
−
1617.859
MPa
Final plastic strain: Unloading curve at σ
=
0
0
=
(
60099.1788
MPa
)
ε
−
1617.859
MPa
ε
=
1617.859
60099.1788
=
0.0269
=
2.69%
New Yield stress = 185.116 MPa
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Related Questions
62% D 18:54
From the shear stress - shear strain
diagram shown below, all the
following are true except:
Shear Stress (MPa)
450
400
350
300
250
200
150
100
50
0.2
04
1.2
1.4
1.6
1.8
Shear Strain (rad)
Shear Stress-Strain Curve for Brass
Select one:
a. The ultimate Shear stress and
Shear strain are 430 MPa and
1.72 rad.
b. Shear stress and Shear strain
are 250 MPa and 0.05 rad at
Yielding.
c. Shear stress and Shear strain
are 430 MPa and 1.72 rad at
fracture.
d. The elastic zone ends at a
shear stress of 400 MPa and
shear strain of 1 rad
II
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2) Calculate the following:
A) Estimate the modulus of resilience. It uses the expanded scale.
B) Estimate the modulus of toughness. It uses the regular scale with each block being 0.04 in width.
8
σ (ksi)
80
70
60
50
40
30
20
10
0
0
0
Stress vs. Strain
Uses Regular Scale
Uses Expanded Scale
0.04 0.08 0.12 0.16 0.20 0.24 0.28
0.0005 0.001 0.0015 0.002 0.0025 0.003 0.0035
€ (in./in.)
arrow_forward
Problem 2
The fatigue data for a steel alloy are given as follows.
Stress amp,
470
440
390
350
300
290
290
290
S(MPa)
Cycle to
failure (N)
1.0x104
3.0x10* 1.0x105 3.0x105 1.0x106 3.0x10 1.0x107 1.0x10
f) Make an S-N plot of the data.
g) Select S-N curve, select add trend line and in trend line options click power and display
equation on the chart.
h) Determine the material constants A and B by fitting this plot to the equation S=AN°.
i) Is A and B the same as in problem 1? Why or why not?
j) Determine the Fatigue limit or Fatigue strength whichever is applicable for this metal.
k) Estimate fatigue strength at 2.0x 10* and 6.0x105 cycles.
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a . Sketch stress strain curve if the result shown in table represent the force and extension happened in steel, and show Mechanical properties that we get from tensile test on curve? (10p)Note : Lo=80 mm , Do=10 mm , use excel to plot the curve ExtensionLoad(mm) (N)0 0.900.83 4694.341.67 4831.412.50 4781.083.33 4918.834.17 4926.585.00 5257.075.83 5437.016.66 5575.888.33 5775.189.16 5847.5210.83 5965.4111.67 6010.5312.50 6042.5713.33 6072.2614.16 6092.9315.00 6113.2416.67 6140.3617.50 6146.3718.33 6148.1419.16 6149.1725.00 5940.2125.83 5675.3326.67 4725.52b. What is meant by modulus of rigidity? if it increases what does happen to material? (2p)
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What value can not be found from the stress-strain graph?
Please select one:a. Modulus of elasticityb. Disgracec. Toughnessd. Poisson ratioe. Yield strength
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The data recorded during a tensile test on a metal alloy bar is shown in table below. Test piece
dimensions: diameter 12.0 mm, gauge length 60mm.
Gauge Length, mm
Load, KN
0
10
30
50
70
75
80
81
81
76
60.000,+
60.030
d) Fracture strength
e) Modulus of resilience
60.105
60.195
60.270
61.125
63.500
64.500
66.000
67.695
Convert the load-length data to engineering stress and strain. Plot the stress-strain curve and determine
the following:
a) Modulus of Elasticity
b) Yield stress for an offset 0.2%
c) Ultimate strength
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urgent
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In the graph, the module of toughness can be shown to be represented by:
A) The area associated with necking
B) The rectangular area label yielding
C) The triangular area in the elastic region
D) The sum of the entire shaded area under the curve
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What is the materials ultimate strength in MPa
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1. The data for a tensile test is given in table 1. The sample has a diameter of 4.5 mm and a
length of 250mm.
Mass
Force
Stress
Elongation
Strain
kg
N
MPа
mm
344
0.84
405
1.12
458
1.62
469
2.42
458
2.98
421
3.65
Table 1
Maximum elastic strain occurs when a force of 3.37 kN is applied.
a) Calculate the yield strength of the material.
b) What is the value of Young's modulus of this material
c) Calculate the true ultimate tensile strength of the material.
d) What will the uniform strain be?
e) Compare the resilience of this material with spring made of material that has a resilience of
300KJ/m³. Would you use the material of the tensile test for a spring and explain why.
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1 - A tensile test is carried out on a specimen of mild steel of gauge length
40 mm and diameter 7.42 mm. The results are:
Load (kN)
10
17
25
30
34
37.5 38.5
36
Extension (mm) 0 0.05 0.08 0.11 0.14
0.20 0.40 0.60 0.90
At fracture the final length of the specimen is 40.90 mm.
Plot the load/ extension graph and determine
(a) The modulus of elasticity for mild steel,
(b) The yield stress,
(c) The ultimate tensile strength,
(d) The percentage elongation
2 - An aluminum alloy specimen of gauge length 75 mm and of diameter
11.28 mm was subjected to a tensile test, with these results:
Load (kN)
2.0
6.5
11.5
13.6
16.0
18.0
19.0
20.5
19.0
Extension (mm) 0 0.012 0.039 0.069 0.080 0.107 0.133 0.158 0.225 0.310
The specimen fractured at a load of 19.0 kN.
Determine
(a) the modulus of elasticity of the alloy,
(b) The percentage elongation.
(c) The ductility in term of reduction of area
(d) Fracture stress
(e) Tensile strength
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The modulus of rigidity (shear modulus) of a circular Cast Iron specimen subjected to a torsion test is:
During Elastic Zone
Angle of
twist (°)
TD
Specimen
Specimen
Torque
2J
Radius
Length
(N.m)
2.5
15
rp
Y =
L
3 mm
50 mm
10.8
20
Select one:
O a. 88.39 GPa.
O b. 13.586 GPa.
O c. 236.73 MPa.
O d. 236.73 GPa.
arrow_forward
The modulus of rigidity (shear modulus) of a circular Cast Iron specimen subjected to a torsion test is:
During Elastic Zone
Angle of
twist (°)
TD
Specimen
Torque
(N.m)
Specimen
T =
2)
Radius
Length
2.5
15
rp
3 mm
50 mm
10.8
20
Select one:
O a. 13.586 GPa.
O b. 236.73 GPa.
O c. 236.73 MPa.
O d. 88.39 GPa.
web.whatsapp.com. now
+961 76 301 678
balorfo
9-20 DM
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Q2c) Listed in the table below is the tensile stress-strain data for different grades of steels. Utilizing the data given answer the three queries given below.
Material
Yield Strength
Tensile
Strain at
Fracture
Elastic
Strength
Fracture
Strength (MPa)
Modulus
(MPa)
(МPa)
(GPa)
A
410
1440
0.63
265
410
B
200
220
0.40
105
250
815
950
0.25
500
610
800
650
0.14
720
210
E
Fractures before yielding
650
550
1) Which will experience the greatest percent reduction in area? Why?
2) Which is the strongest? Why?
3) Which is the stiffest? Why?
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A cylindrical specimen of brass that has a diameter of 20 mm, a tensile modulus of 110 GPa, and a Poisson's ratio of 0.35 is pulled in
tension with a force of 40, 000 N. If the deformation is totally elastic and the original length is 120 mm, what is the shear modulus.
G. of the specimen in GPa?
A 20.74
40.74
50.74
30.74
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Q1- The following data was obtained tensile test ɔn a specimen of 10 mm diameter and gauge
length Lo=50 mm:
0 38
| 76.2 92.7 107 149 160.4 | 155 142 124.7
load(KN)
| elongation(mm) 0 0.02 0.12 0.25 0.50 2.03 3.55 4.06 5.1 5.84
Using the graphic paper supplied, Plot engineering stress-strain curves, then determine the
(ay, ey), (ou , eu), (of,, ef), modulus of elasticity, then detected in the draw ((stroin hardening
(m)), (Necking), (uniform plastic region and non-uniform plastic region) and (elastic & plastic)
region))?
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Ultimate strength, s,
Yield strength, s,
Percent
Material SAE no.
Condition
ksi
MPa
ksi
MPa
elongation
36
43
48
64
393
57
65
75
296
331
Annealed
1020
1020
448
517
36
20
Hot rolled
1020
Cold drawn
441
Annealed
Hot rolled
Cold drawn
75
90
97
517
621
669
51
60
352
414
565
30
25
16
1040
1040
1040
82
19
22
24
641
WQT 700
WQT 900
WQT 1100
WQT 1300
127
118
107
93
90
1040
876
1040
814
621
552
434
1040
738
80
1040
87
600
63
32
372
25
54
141
129
103
70
1080
Annealed
89
614
OQT 700
OQT 900
OQT 1100
OQT 1300
1303
1234
1000
972
889
710
483
12
13
17
189
179
1080
1080
1080
145
1080
117
807
23
352
26
Annealed
Cold drawn
600
772
51
95
1141
87
14
655
1186
1141
112
172
129
97
1331
οQT 700
OQT 900
OQT 1100
OQT 1300
193
146
1141
1007
800
648
889
669
15
20
1141
1141
116
1141
94
68
469
28
Annealed
60
414
26
655
1593
1289
1014
4140
4140
4140
95
231
1462
1193
903
12
15
212
OQT 700
OQT 900
OQT 1100
OQT 1300
173
187
147
4140
131
18
4140
118
814
101
696
23
724
40
238
Annealed
105
276
17
5160
5160
1641
9.
OQT 700…
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Name:
Surname:
Student ID:
ME 216 MECHANICS OF MATERIALS
QUIZ #2
6)
QUESTION
σ (MPa)
25.03.2019
490
420
350
280
210
140
70
(mm/mm)
0
0.002 0.004
0.006
0.008
0.010
A tension test was performed on a 7075-T6 aluminum tensile test specimen. The results are given in
the figure above. According to this data, find:
a. Young modulus of the material,
b. Yield stress of the material (be careful, there is no any sharp yield point),
c. Modulus of the resilience,
d. If the material is stressed up to 420 MPa stress, what is the permanent elongation remained
in the material if its length is 90 mm.
e. For a 20 mm diameter bar made up of from the same material, what is the maximum load
that can be applied without plastic deformation.
ANSWER
E=A
٤
E = 70.106
σ = 70 MPa
at ε=0,0009
= 77,776 Pa
0.0009
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- Lo°
do
A solid cylindrical bar is subjected to tensile test. The initial diameter of the bar is 60 mm. The change in diameter (Ad) after the test is 0,01438 mn
The applied load is 130 kN. The inital length of the bar is 240 mm. The change in length (Al) after the test is 0,1987 mm.
Evaluate the axial strain.
O A) 0,1987
O B) 0,01438
C) 0,000239
O D) 0,000275
E) 0.000828
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stress
0.02
0.018
0.016
0.014
0.012
0.01
0.008
0.006
0.004
0.002
0.05
0.1
0.15
0.2
0.25
0.3
0.35
Determine :
1- Stress, Stratn care
2. elastic Zone
3. yield sbresscoys
4- plastic Zone
5- UItimate Stress Cous
6- Elongation
7- propotionaL stress cops
8-fructurc stress coF)
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Question Comp
If the element is rotated by 60 degree clockwise, find ?
20 MPa
50 MPa
150 00 -20.00)
157 07
50.00
40 00
-30.00
-20.00
100
10.00
20.000V
-7.016
-20.0
0 000 20 0CDO.CO
40.00 1
a. 19.3 MPa
Ob. 38.7 MPa
Oc-19.3 MPa
O d.-38.7 MPa
P •A:.0
E
(20.18.-31.65)
-32.02
7500, 00
30 02 (29 02 0105)
سماء صافية 37°C -
0
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Calculate:
1. stress
2. strain
3. diameter of wire corrected to zero error
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The choice of the blank: 607080901051151301401802002202402552800.110.130.150.17
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Q4:
A- The following data was obtained from a tensile test on a specimen of 10mm diameter and
gauge length Lo=50mm.
Load (KN)
0.
38
76.2
92.7
107
149 160.4
155
142 124.7
Elongation (mm)
0.025 0.152 0.254 0.508 2.032 3.556 4.064 5.1
5.842
Using the graphic paper supplied, plot the load-elongation diagram and determine:
1-0.2% proof stress. 2- The Young's modulus. 3- Ultimate stress. 4- Fracture stress.
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Ql-
mm ,length 40 mm. The final diameter 18 mm and length 45 mm.
Draw the force-extension diagram and determine the following :
a) Ultimate tensile strength,
c) Modulus of elasticity, d) Percent elongation and e) Percent reduction in area.
The following data collected from tensile test of a metal bar diameter 20
b) The fracture strength,
Force - kN
75
90 | 105
120
131
125
110
25
50
4.7
Extension-mm
0.02 0.04
0.06
0.20 - 0.60
1.60
3.00
4.0
Fracture
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Graph the following data on a stress-strain curve. Identify/Determine the following: Elastic Limit, Plastic
Limit, Proportional Limit, Upper Yield Point, Lower Yield Point, Ultimate Strength, Rupture Strength, and
Modulus of Elasticity.
Engr.
True
Stress
Strain
o, MPa
102.3
0.00050
204.7
0.00102
293.5
0.00146
272.9
0.00230
264.0
0.00310
268.9
0.00500
267.6
0.00700
264.0
0.01000
318.6
0.0490
372.0
0.1250
394.4
0.2180
395.0
0.2340
384.2
0.3060
360.4
0.3300
327.5
0.3480
290.0
0.3600
266.8
0.3660
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The answer is one of the options below please solve carefully and circle the correct option Please write clear .
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From the data what is the materials ultimate strength in MPa
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Complete solution pls thank you
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Help me please
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Related Questions
- 62% D 18:54 From the shear stress - shear strain diagram shown below, all the following are true except: Shear Stress (MPa) 450 400 350 300 250 200 150 100 50 0.2 04 1.2 1.4 1.6 1.8 Shear Strain (rad) Shear Stress-Strain Curve for Brass Select one: a. The ultimate Shear stress and Shear strain are 430 MPa and 1.72 rad. b. Shear stress and Shear strain are 250 MPa and 0.05 rad at Yielding. c. Shear stress and Shear strain are 430 MPa and 1.72 rad at fracture. d. The elastic zone ends at a shear stress of 400 MPa and shear strain of 1 rad IIarrow_forward2) Calculate the following: A) Estimate the modulus of resilience. It uses the expanded scale. B) Estimate the modulus of toughness. It uses the regular scale with each block being 0.04 in width. 8 σ (ksi) 80 70 60 50 40 30 20 10 0 0 0 Stress vs. Strain Uses Regular Scale Uses Expanded Scale 0.04 0.08 0.12 0.16 0.20 0.24 0.28 0.0005 0.001 0.0015 0.002 0.0025 0.003 0.0035 € (in./in.)arrow_forwardProblem 2 The fatigue data for a steel alloy are given as follows. Stress amp, 470 440 390 350 300 290 290 290 S(MPa) Cycle to failure (N) 1.0x104 3.0x10* 1.0x105 3.0x105 1.0x106 3.0x10 1.0x107 1.0x10 f) Make an S-N plot of the data. g) Select S-N curve, select add trend line and in trend line options click power and display equation on the chart. h) Determine the material constants A and B by fitting this plot to the equation S=AN°. i) Is A and B the same as in problem 1? Why or why not? j) Determine the Fatigue limit or Fatigue strength whichever is applicable for this metal. k) Estimate fatigue strength at 2.0x 10* and 6.0x105 cycles.arrow_forward
- a . Sketch stress strain curve if the result shown in table represent the force and extension happened in steel, and show Mechanical properties that we get from tensile test on curve? (10p)Note : Lo=80 mm , Do=10 mm , use excel to plot the curve ExtensionLoad(mm) (N)0 0.900.83 4694.341.67 4831.412.50 4781.083.33 4918.834.17 4926.585.00 5257.075.83 5437.016.66 5575.888.33 5775.189.16 5847.5210.83 5965.4111.67 6010.5312.50 6042.5713.33 6072.2614.16 6092.9315.00 6113.2416.67 6140.3617.50 6146.3718.33 6148.1419.16 6149.1725.00 5940.2125.83 5675.3326.67 4725.52b. What is meant by modulus of rigidity? if it increases what does happen to material? (2p)arrow_forwardWhat value can not be found from the stress-strain graph? Please select one:a. Modulus of elasticityb. Disgracec. Toughnessd. Poisson ratioe. Yield strengtharrow_forwardThe data recorded during a tensile test on a metal alloy bar is shown in table below. Test piece dimensions: diameter 12.0 mm, gauge length 60mm. Gauge Length, mm Load, KN 0 10 30 50 70 75 80 81 81 76 60.000,+ 60.030 d) Fracture strength e) Modulus of resilience 60.105 60.195 60.270 61.125 63.500 64.500 66.000 67.695 Convert the load-length data to engineering stress and strain. Plot the stress-strain curve and determine the following: a) Modulus of Elasticity b) Yield stress for an offset 0.2% c) Ultimate strengtharrow_forward
- urgentarrow_forwardIn the graph, the module of toughness can be shown to be represented by: A) The area associated with necking B) The rectangular area label yielding C) The triangular area in the elastic region D) The sum of the entire shaded area under the curvearrow_forwardWhat is the materials ultimate strength in MPaarrow_forward
- 1. The data for a tensile test is given in table 1. The sample has a diameter of 4.5 mm and a length of 250mm. Mass Force Stress Elongation Strain kg N MPа mm 344 0.84 405 1.12 458 1.62 469 2.42 458 2.98 421 3.65 Table 1 Maximum elastic strain occurs when a force of 3.37 kN is applied. a) Calculate the yield strength of the material. b) What is the value of Young's modulus of this material c) Calculate the true ultimate tensile strength of the material. d) What will the uniform strain be? e) Compare the resilience of this material with spring made of material that has a resilience of 300KJ/m³. Would you use the material of the tensile test for a spring and explain why.arrow_forward1 - A tensile test is carried out on a specimen of mild steel of gauge length 40 mm and diameter 7.42 mm. The results are: Load (kN) 10 17 25 30 34 37.5 38.5 36 Extension (mm) 0 0.05 0.08 0.11 0.14 0.20 0.40 0.60 0.90 At fracture the final length of the specimen is 40.90 mm. Plot the load/ extension graph and determine (a) The modulus of elasticity for mild steel, (b) The yield stress, (c) The ultimate tensile strength, (d) The percentage elongation 2 - An aluminum alloy specimen of gauge length 75 mm and of diameter 11.28 mm was subjected to a tensile test, with these results: Load (kN) 2.0 6.5 11.5 13.6 16.0 18.0 19.0 20.5 19.0 Extension (mm) 0 0.012 0.039 0.069 0.080 0.107 0.133 0.158 0.225 0.310 The specimen fractured at a load of 19.0 kN. Determine (a) the modulus of elasticity of the alloy, (b) The percentage elongation. (c) The ductility in term of reduction of area (d) Fracture stress (e) Tensile strengtharrow_forwardThe modulus of rigidity (shear modulus) of a circular Cast Iron specimen subjected to a torsion test is: During Elastic Zone Angle of twist (°) TD Specimen Specimen Torque 2J Radius Length (N.m) 2.5 15 rp Y = L 3 mm 50 mm 10.8 20 Select one: O a. 88.39 GPa. O b. 13.586 GPa. O c. 236.73 MPa. O d. 236.73 GPa.arrow_forward
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