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A metal wire of Young's modulus undergoes a strain of . What is the energy stored per unit volume in the wire?
10^4 J/m^3
10^5 J/m^3
10^6 J/m^3
10^7 J/m^3
Strain energy density is defined as:
Strain energy per unit volume
Strain energy per unit mass
Strain per unit volume
Stress per unit area
The strain energy per unit volume of a stretched wire is given by:
stress * strain
1/2 * stress * strain
stress / strain
strain / stress
Two wires of the same material and length but different cross-sectional areas and () are stretched by the same force. Which wire will have greater strain energy density?
The wire with cross-sectional area
The wire with cross-sectional area
Both wires will have the same strain energy density
Cannot be determined without knowing the Young's modulus
A wire of Youngβs modulus is stretched by a force so as to produce a strain of The energy stored per unit volume is
If longitudinal strain is produced in a wire of Youngβs modulus , then energy stored in the material of the wire per unit volume is
If longitudinal strain is produced in a wire of Youngβs modulus , then energy stored in the material of the wire per unit volume is
If in a wire of Youngβs modulus , longitudinal strain is produced then the potential energy stored in its unit volume will be
The energy stored per unit volume in copper wire, which produces longitudinal strain of is