MST Solution Recruitment Drive 2023 | For Software Developer – Fresher (DevOps)

MST Solution Recruitment Drive 2023:- MST Hiring freshers for Software Developer Fresher and Check Below Details & Eligible Candidates can apply for this position. The detailed eligibility and application process are given below. (MST Solution Recruitment Drive 2023)


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MST Off Campus Drive 2023:-

Company Name MST
Job Role Software Developer – Fresher (DevOps)
Qualification Any Bachelor’s Degree
Branch CSC, EEE, ECE
Batch 2017, 2018, 2019, 2020, 2021, 2022, 2023 & 2024
Salary INR 6 LPA*
Experience Fresher (0 – 1)
Location Chennai, India
DXC Technology Recruitment Drive
DXC Technology Recruitment Drive

Responsibilities For Candidates:-

  • Building and setting up new development tools and infrastructure
  • Working on ways to automate and improve development and release processes
  • Working with software developers and software engineers to ensure that development follows established processes and works as intended. (MST Solution Recruitment Drive 2023)
  • Web Application Development/Maintenance
  • Bachelor’s degree in CSC/ EEE / ECE with good knowledge in Core Java/ C/ C+
  • Knowledge of basic on Cloud Computing, Windows / Linux OS, php is preferred
  • Excellent verbal and written communication skills
  • Excellent organizational and leadership skills
  • Good analytical/critical thinking
  • Ability to apply sound techniques of administrative analysis, organizational planning, program evaluation and problem solving
  • Ability to accept feedback regarding assigned project
  • Good to have knowledge of basic AWS/Azure or DevOps Tools


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Infosys Recruitment Drive 2023:- Click Here


Selection Process For Drive:-

  • Online Application Submission
  • Online Test- Aptitude Test, Technical Test
  • Interview
  • Selection


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Check All Campus Drive & Apply:- Click Here


About MST:-

A minimum spanning tree (MST) or minimum weight spanning tree is a subset of the edges of a connected, edge-weighted undirected graph that connects all the vertices together, without any cycles and with the minimum possible total edge weight.


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