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I applied via LinkedIn and was interviewed before Oct 2023. There was 1 interview round.
Marks in 12 refers to the total score or points achieved in a particular assessment or exam.
Marks in 12 could refer to the total score obtained in a test, exam, or assignment.
It could also represent the grading system where 12 might be the maximum achievable score.
In some contexts, 'marks in 12' could indicate a percentage out of 12 points.
For example, if a student scored 9 out of 12, their marks in 12 would be 9.
Marks in maths in 10th and 12th grades vary depending on the curriculum and grading system.
In most educational systems, students are graded on a scale of 0-100 or 0-10 in maths.
The passing marks in maths can range from 33% to 50% depending on the board or university.
Some boards may have different marking schemes for 10th and 12th grades.
For example, in CBSE board in India, the passing marks for 10th grade maths is 33%
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posted on 19 Oct 2024
I applied via Recruitment Consulltant and was interviewed in Sep 2024. There were 2 interview rounds.
Basic question regarding the su bhject and the topic provides
posted on 4 Oct 2024
I applied via Approached by Company and was interviewed before Oct 2023. There were 2 interview rounds.
Moderate level subject questions
posted on 24 May 2021
I applied via LinkedIn and was interviewed in Apr 2021. There was 1 interview round.
posted on 17 May 2024
I was interviewed in Apr 2024.
The Laplace equation is a second-order partial differential equation that describes the behavior of harmonic functions.
The Laplace equation is written as ∇^2f = 0, where ∇^2 is the Laplacian operator.
It is used in physics to describe the behavior of electric and gravitational fields.
Solutions to the Laplace equation are called harmonic functions.
Examples of harmonic functions include the electric potential in a region ...
Stokes theorem relates a surface integral over a closed surface to a line integral around its boundary, while divergence theorem relates a volume integral of a vector field to a surface integral of its divergence.
Stokes theorem deals with the circulation of a vector field around a closed curve in space, while divergence theorem deals with the flow of a vector field through a closed surface in space.
Stokes theorem is a ...
posted on 29 Jul 2021
I applied via Recruitment Consultant and was interviewed in Jun 2021. There were 3 interview rounds.
posted on 3 Apr 2024
Laplace transform formula is a mathematical tool used to transform a function of time into a function of complex frequency.
The Laplace transform of a function f(t) is defined as F(s) = L{f(t)} = ∫[0,∞] e^(-st) * f(t) dt
It is commonly used in engineering and physics to solve differential equations
Example: Laplace transform of f(t) = 1 is F(s) = 1/s
Divergence theorem relates a triple integral over a region to a surface integral over the boundary of the region.
Divergence theorem, also known as Gauss's theorem, states that the flux of a vector field through a closed surface is equal to the volume integral of the divergence of the field over the region enclosed by the surface.
It is a fundamental theorem in vector calculus and has applications in physics, engineering...
posted on 20 Apr 2021
I applied via Naukri.com and was interviewed in Mar 2021. There were 3 interview rounds.
posted on 21 Aug 2024
I applied via Naukri.com and was interviewed in Jul 2024. There was 1 interview round.
A simple supported beam is a beam that is supported at both ends and is free to rotate and undergo vertical movement.
Supported at both ends
Free to rotate
Free to undergo vertical movement
Consolidation is the gradual settlement of soil due to expulsion of water, while compaction is the process of increasing soil density by reducing air voids.
Consolidation is a time-dependent process, while compaction is typically achieved in a short period of time.
Consolidation occurs due to the expulsion of water from soil voids under load, while compaction involves applying external force to reduce air voids.
Consolida...
Point of contraflexure is the point in a beam where the bending moment changes sign.
Point of contraflexure is where the bending moment is zero.
It is the point where the bending moment changes from positive to negative or vice versa.
It is typically located between two points of maximum bending moment.
In a simply supported beam with a uniformly distributed load, the point of contraflexure is at the center of the beam.
Determinate structures have fixed dimensions and can be analyzed using equations, while non-determinate structures have redundant members and require additional analysis methods.
Determinate structures have a fixed number of unknown forces that can be solved using equilibrium equations.
Non-determinate structures have more unknown forces than equilibrium equations, requiring additional analysis methods like virtual work ...
Subject Matter Expert is an individual with deep knowledge and expertise in a specific technical area.
Subject Matter Experts have in-depth knowledge and expertise in a specific technical area.
They are often consulted for their expertise and guidance on complex technical issues.
Subject Matter Experts stay updated with the latest trends and developments in their field.
They may be responsible for training and mentoring ot...
posted on 20 May 2024
I applied via Naukri.com and was interviewed in Apr 2024. There was 1 interview round.
The Laplace formula is a mathematical equation used to calculate the Laplace transform of a function.
The Laplace formula is used in mathematics to transform a function of time into a function of complex frequency.
It is commonly used in control theory, signal processing, and other areas of engineering.
The formula is expressed as L{f(t)} = F(s) = ∫[0,∞] e^(-st) f(t) dt, where L{f(t)} represents the Laplace transform of f
Stokes theorem relates a surface integral of a vector field to a line integral of the field's curl. Gauss theorem relates a volume integral of a vector field to a surface integral of the field's divergence.
Stokes theorem is used to relate a surface integral of a vector field to a line integral of the field's curl
Gauss theorem is used to relate a volume integral of a vector field to a surface integral of the field's div...
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