App Logo

No.1 PSC Learning App

1M+ Downloads
Which of the following is true for ideal column compressed by an axial load (P)?

AColumn will be in unstable equilibrium if P < P critical

BColumn will buckle if P < Pcritical

CColumn will be in stable equilibrium if P < P critical

DColumn will be in stable equilibrium if P > Pcritical

Answer:

C. Column will be in stable equilibrium if P < P critical

Read Explanation:

The maximum load a column can bear before buckling or having lateral displacement is known as buckling or crippling load. The column will be in stable equilibrium if the load is less than the critical load. Euler's column formulas can be used to analyze load columns. The formula is P=n2π2EIL2P =\frac{n ^ 2 \pi ^ 2 EI}{L ^ 2} where n is the end condition factor, L is the effective length, E is the modulus of elasticity, and I is the moment of inertia.

Related Questions:

The equivalent length of a column as per Euler's theory whose one end is fixed and the other end is hinged is given by
A structural member subjected to an axial compressive force is called as
____________is defined as the maximum axial load that a column can carry and still remain straight.
Which is the CORRECT reason for the 5%-10% of error in Euler's crippling load, when estimated theoretically?
Euler's formula is not valid for mild steel column when slenderness ratio is