Biaxial Direct Stress
Trending Questions
Q. At a point in a strained material, if two mutually perpendicular tensile stresses of 2000 kg/cm2 and 1000 kg/cm2 are acting, then the intensity of tangential stress on a plane inclined at 15° to the axis of the minor stress will be
- 125 kg/cm2
- 250 kg/cm2
- 500 kg/cm2
- 1000 kg/cm2
Q. A square element is subjected to principal stresses in N/mm2 as shown in figure below. The intensity of normal stress σn on plane BD is
- 200√2
- 100
- 200
- 0
Q. A plane rectangular element is subjected to two normal stresses ′ρ′1and′ρ′2 on two mutually perpendicular planes (ρ1>ρ2) as shown in the figure.
Which one of the following statements is NOT true in this regard?
Which one of the following statements is NOT true in this regard?
- The plane BC and CD are pricipal planes.
- Shear stress will act on plane inclined to planes AB and CB.
- There will not be any normal stress on planes having maximum shear stress.
- There will not be any shear stress on planes AB and BC.
Q. In a piece of stressed material, the principal stress are σ1=3.0 kN/m2 tensile and σ2=7.0 kN/m2 compressive as shown in the diagram below.
The line of action of the tensile stress makes an angle θ=30° to the normal to the plane AB. What is the normal stress σn?
The line of action of the tensile stress makes an angle θ=30° to the normal to the plane AB. What is the normal stress σn?
- +0.5 kN/m2
- −1.5 kN/m2
- +2.0 kN/m2
- −2.5 kN/m2
Q. 'p1' and 'p2' are two equal tensile principal stresses. On the plane AB inclined at 45° to the plane of 'p1' as shown in the figure below
- the shear stress is maximum
- the normal stress is zero
- the shear stress is zero
- the normal stress is maximum
Q. A small element at the critical section of component is in a bi-axial state of stress with the two principal stresses being 360 MPa and 140 MPa. The maximum shear stress is
- 220 MPa
- 180 MPa
- 314 MPa
- 330 MPa
Q. A point in two-dimensional stress state subjected to biaxial stress is shown in figure below. What is the normal stress acting on the plane AB?
- Zero
- σ
- σcos2θ
- σ sin θ.cos θ
Q. A square element of a structural part is subjected to biaxial stresses as shown in the figure. On a plane along BD, the intensity of the resultant stress due to these conditions will be
- 25√5 N/mm2
- 50√5 N/mm2
- 75√5 N/mm2
- 100√5 N/mm2
Q. The biaxial stress system in an element is shown in the figure. Which of the following will give the normal stress in N/mm2 in plane BD making an angle of 45° with the plane BA?
- 25
- 20
- 15
- 10