Asked by Time
A steel bar of length L=2 m, with modulus E=200 GPa and constant cross sectional area A=200 mm2 is constrained between two walls at its two ends A and B. A distributed axial load, fx(x)=−p0(1−3x2L), with p0=200 kN/m, is applied to the bar only in the 0≤x≤23L section (no load is applied on right third of the bar).
Answers
Answered by
FLu
The last questions:
0.79 mm
0.69 m
Anyone for the beggining questions please?
0.79 mm
0.69 m
Anyone for the beggining questions please?
Answered by
Anonymous
HW3_4B 0.49
Answered by
FLu
Thanks Anonymous, do you have any of the HW3_3a, b, c, and d?
Answered by
Pa
H_W3_4A 2.66
Answered by
FLu
Thanks Pa!
Anyone for HW3_a, b, c,d?
Anyone for HW3_a, b, c,d?
Answered by
simonsay
HW3_2A for 2L/3≤x≤L: (p_0*2*L/27)
Answered by
access
For for 2L/3 ≤ x ≤ L:
N(x) = p_0*2*L/27
u(x) = p_0*2*L/(27*E*A)*(x-L)
Anybody for the fist part (0 ≤ x ≤ 2L/3)
N(x) = p_0*2*L/27
u(x) = p_0*2*L/(27*E*A)*(x-L)
Anybody for the fist part (0 ≤ x ≤ 2L/3)
Answered by
regz
for (0 ≤ x ≤ 2L/3)
N(x)=(2*p_0*L)/27-p_0*(L/3-x+(3*x^2)/(4*L))
u(x)=(2*p_0*L*x)/(27*E*A)-p_0/(E*A)*((L*x)/3-x^2/2+x^3/(4*L))
N(x)=(2*p_0*L)/27-p_0*(L/3-x+(3*x^2)/(4*L))
u(x)=(2*p_0*L*x)/(27*E*A)-p_0/(E*A)*((L*x)/3-x^2/2+x^3/(4*L))
Answered by
GloriousApple
HW3_4B
0.49
0.49
Answered by
Eatingapple
The last questions:
0.79 mm
0.7 m
0.79 mm
0.7 m
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