Determine the maximum value of the shear stress (𝝉𝒎𝒂𝒙) and twist angle per meter length, (𝜽/𝑳)in the material
Fig. Q3 shows the dimensions of a cross section made of three segments and it is subjected to an axial torque, T = 60 N.m : (use the values shown in the figure).
A) Determine the maximum value of the shear stress (𝝉𝒎𝒂𝒙) in the material.
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Determine the maximum value of the shear stress (𝝉𝒎𝒂𝒙) and twist angle per meter length, (𝜽/𝑳)in the material
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Determine the maximum shear stress developed in the shaft.
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Stress Analysis
3. A 20-mm diameter rod made ofa ductile material with a yield strength of 350 MPa is subjected to torque of 100 N.m and a bending moment of 150 N.m. An axial force is then gradually applied. Determine the value of force when the rod begins to yield. Solve the problem two ways using the (a) Tresca theory (Maximum shearing stress theory) and (b) von Mises theory (Maximum distortion energy theory) [12+12 points
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An I-section has the dimensions shown in Fig. Q4 and is subjected to an axial torque,...
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A cross-section is subjected to a maximum shear of V=160 kN (see figure): 1. Determine the centroid of the cross-section. 2. Calculate the moment of inertia (1) of the cross-section. 3. Determine the shear stress at point A in the cross-section. 715 -250 100 -145 AL -10 -300 145 10 125 -10 200 All dimensions are in millimeters
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A cross-section is subjected to a maximum shear of V=220 kN (see figure): 1. Determine the centroid of the cross-section. 2. Calculate the moment of inertia (1) of the cross-section. 3. Determine the shear stress at point A in the cross-section. -250 H10 06 -100 10 A. 300 -100 -10 08 10 125 10 All dimensions are in millimeters
A cross-section is subjected to a maximum shear of V=160 kN (see figure): 1. Determine the...
A cross-section is subjected to a maximum shear of V=160 kN (see figure): 1. Determine the centroid of the cross-section. 2. Calculate the moment of inertia (l) of the cross-section. 3. Determine the shear stress at point A in the cross-section. -250 715 -100 -145 AL -10 -300 -145 10 125 10 -200 All dimensions are in millimeters
use this formulas $50 kNm Determine the maximum compressive and tensile normal stress in the cross-section...
use
this formulas
$50 kNm Determine the maximum compressive and tensile normal stress in the cross-section shown in the figure. 10 cm 15 cm 10 cm 15 cm 50 kNm Determine the maximum normal stress in the cross-sect 10 cm 15 cm 10 cm 15 cm T.C. PIRI REIS UNIVERSITY, ENGINEERING FACULTY Formulae and Constants Relations between w, V.M Torsion dV(x) = (x), NGUV) Shear stress in shaft with circular cross-section: where Axial Load for solid cross-section, for tubular cross...
A cross-section is subjected to a maximum shear of V=220 kN (see figure): 1. Determine the...
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bending moment (absolute value).16. Determine the principal stresses and their orientations of
the question (15).**Please circle or box in answers as well as identify...
3- Determine the maximum shear stress in the beam section shown in the figure. Determine also the rate of twist of the beam section if the shear modulus G is 25 GPa. 100 mm T-25 N.m 3 mm 3 mm 50 mm 80 mm 2 mm
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Determine the maximum shear stress developed in the shaft.
If the shaft is subjected to a uniform distributed torque of to = 15 kN-m/m. 400 mm 600 mm 80 mm 60 mm Section a-a The shaft is made of 2014-T6 aluminum alloy and is fixed at A and C
Stress Analysis
3. A 20-mm diameter rod made ofa ductile material with a yield strength of 350 MPa is subjected to torque of 100 N.m and a bending moment of 150 N.m. An axial force is then gradually applied. Determine the value of force when the rod begins to yield. Solve the problem two ways using the (a) Tresca theory (Maximum shearing stress theory) and (b) von Mises theory (Maximum distortion energy theory) [12+12 points
3. A 20-mm diameter rod...
An I-section has the dimensions shown in Fig. Q4 and is subjected to an axial torque, T = 5000 Nm A) Determine the maximum value of the shear stress (Tmax) in the material. (8 marks) B) Find the twist angle per meter length, (0/L). Assume the modulus of rigidity G for the material is 82 GN/m2. d1= 266 mm — b1 = 30 b2= 16.5 mm d2= 779 mm b3 = 30 Fig. Q4: An I-Section Structure.
A cross-section is subjected to a maximum shear of V=160 kN (see figure): 1. Determine the centroid of the cross-section. 2. Calculate the moment of inertia (1) of the cross-section. 3. Determine the shear stress at point A in the cross-section. 715 -250 100 -145 AL -10 -300 145 10 125 -10 200 All dimensions are in millimeters
A cross-section is subjected to a maximum shear of V=220 kN (see figure): 1. Determine the centroid of the cross-section. 2. Calculate the moment of inertia (1) of the cross-section. 3. Determine the shear stress at point A in the cross-section. -250 H10 06 -100 10 A. 300 -100 -10 08 10 125 10 All dimensions are in millimeters
A cross-section is subjected to a maximum shear of V=160 kN (see figure): 1. Determine the centroid of the cross-section. 2. Calculate the moment of inertia (l) of the cross-section. 3. Determine the shear stress at point A in the cross-section. -250 715 -100 -145 AL -10 -300 -145 10 125 10 -200 All dimensions are in millimeters
use
this formulas
$50 kNm Determine the maximum compressive and tensile normal stress in the cross-section shown in the figure. 10 cm 15 cm 10 cm 15 cm 50 kNm Determine the maximum normal stress in the cross-sect 10 cm 15 cm 10 cm 15 cm T.C. PIRI REIS UNIVERSITY, ENGINEERING FACULTY Formulae and Constants Relations between w, V.M Torsion dV(x) = (x), NGUV) Shear stress in shaft with circular cross-section: where Axial Load for solid cross-section, for tubular cross...
A cross-section is subjected to a maximum shear of V=220 kN (see figure): 1. Determine the centroid of the cross-section. 2. Calculate the moment of inertia (1) of the cross-section. 3. Determine the shear stress at point A in the cross-section. -250 OILA 90 100 D 10 300 -100 10 80 10 125 10 All dimensions are in millimeters MacBook Air ** F2 SO DOO DOO FS # $ 07
12. Determine the maximum shear stress associated with maximum
positive shear force.13. Determine the maximum shear stress associated with maximum
negative shear force.14. Determine the absolute maximum shear stress in the beam and
the location.15. Determine the normal stress and shear stress at point B
specified at the cross section of the location with the maximum
bending moment (absolute value).16. Determine the principal stresses and their orientations of
the question (15).**Please circle or box in answers as well as identify...
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