Problem -1:
The mild steel
block has cross-section of 50x50mm carries an axial load of 35KN which is
compressive in nature. Find the normal, tangential stresses across the plane
through the point of 30 to the axis of the block. Also find the maximum shear
stress in the block. (Apr/May 2008)
Solution:
Problem -2:
A member
subjected to a pull of two pieces wooden frame of cross section (35x15)mm
connected by bolts joints. Calculate the maximum permissible value of P which
can withstand if the permissible normal, tangential stresses is 13N/mm2
and 8N/mm2. Angle of cross section is 40 .
Solution:
Problem-3:
A 5mm thick aluminium plate has a width
of 300mm and a length of 600mm subjected to pull of 15000N,9000N respectively
in axial transverse directions. Determine the normal, tangential and resultant
stresses on a plate 50°.
Problem –4:
The principle
stresses at a point in the section of a heat exchanger shell are 18MPa
(Tensile) and 10MPa (Compressive). Acting mutually perpendicular to each other.
Determine the normal, shear, resultant stress on a plane whase normal is
inclilned at 60° to 10MPa stress. Find also the maximum shear stress.
Solution:
Problem -5:
A steel bar is under a tensile stress of
65N/mm2 at the same time it is accompanied by a shear stress of
22.5N/mm2. Find the normal, shear stress and resultant stress across
a plane at an angle of 45° with the axis of major tensile stress and also find
the maximum shear stress.
Solution:
Problem -6:
A rectangular block of material is
subjected to a tensile stress of 110N/mm2, one plate and a tensile
stress of 47N/mm2 on another plate at right angle to each other and
the above stress is accomplished by a shear stress of 63N/mm2.
Determine the principle stress, principle plane and maximum shear stress.
Solution:
Problem -7:
Two planes AB,AC, which are right angles
carries a shear stress of intensity 17.5N/mm2 while this plane also
carrying a tensile stress of 70N/mm2 at a compressive stress of
35N/mm2 respectively. Determine the normal tangential &
resultant stress, principle planes and principle stress and also determine the
maximum shear stress.
Solution:
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