if depth of a beam is doubled then changes in its section modulus is
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If depth of a beam is doubled then changes in its section modulus will remain same O Will decrease o will be doubled O Will increase by 4 times O What is the moment of inertia acting on a rectangle of width 15 mm and ?depth 40 mm about the base by using theorem of parallel axes mm 320,000 O mm 300,000 O mm 240,000 O mm4 80,000 O When the bending moment is parabolic curve between two points. It indicates that there is No loading between the two points
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If depth of a beam is doubled then section modulus will become 4 times.
Explanation:
- Beam: Beam is an element which is used to support any structure or building.
- The depth of beam is represented by 'H'.
- Section Modulus: Section modulus is an important property for the cross section in the beam. Section modulus determines the bending strength of a beam.
- Section modulus can be elastic or plastic type.
- The shape of cross section can be of different types- circular, rectangular, diamond etc.
- Section modulus is represented by S.
- The relation between Section Modulus and Beam depth:
S ∝ H²
- The depth of beam becomes double ⇒ H' = 2H
S' ∝ H'²
- The ratio: = = = 1/4
S' = 4S
∴The section modulus will become four-times.
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