AND CORRECT DETRAILED
ANSWERS (VERIFIED)
,The slope of the Stress-Strain curve in its linear section - ANSWERWhat is the Modulus
of Elasticity?
The slope of the Deflection-Stress Curve
The slope of the Stress-Strain curve in its linear section
The slope of the Force-Deflection curve in its linear section
The first inflection point of a strain curve
A measure of the average amount of force exerted per unit area - ANSWERWhat is
Stress?
A measure of power
A measure of strain
A measure of material strength
A measure of the average amount of force exerted per unit area
Inertia effects are negligible and loads are applied slowly - ANSWERWhich of the
following assumptions are true for a static analysis in SOLIDWORKS Simulation with
small displacements?
Inertia effects are negligible and loads are applied slowly
The model is not fully elastic. If loads are removed, the model will not return to its
original position
Results are proportional to loads
All the displacements are small relative to the model geometry
The stress level beyond which the material becomes plastic - ANSWERWhat is Yield
Stress?
The stress level beyond which the material becomes plastic
, The stress level beyond which the material breaks
The strain level above the stress level which the material breaks
The stress level beyond the melting point of the material
6 - ANSWERA high-quality Shell element has ________ nodes.
4
5
6
8
Strain - ANSWERStress σ is proportional to:
Strain
Stress
Force
Pressure
Stress, Strain - ANSWERThe Elastic Modulus (Young's Modulus) is the slope defined
as ________ divided by ________.
Strain, Stress
Stress, Strain
Stress, Force
Force, Area
Linear - ANSWERLinear static analysis assumes that the relationship between loads
and the induced response is:
Flat
Linear
Doubles per area
Translational
Maximum von Mises Stress
Maximum shear stress
Mohr-Coulomb stress
Maximum Normal stress - ANSWERIn SOLIDWORKS Simulation, the Factor of Safety
(FOS) calculations are based on which of the following failure criteria. Can be more than
one answer.
Maximum von Mises Stress
Maximum shear stress