hi,

see cutoff score changes year to year and depends on various factors like number of participants, question difficulty level, seat matrix etc.

now it also depends on students category, if you are from general category, there is less chances in government colleges. how ever till now cutoff score is

GATE 2023 registration has begun on August 30.

As per your score and previous year cutoff, the colleges you get are:-

National Institute of Technology Hamirpur -- Sustainable Architecture

National Institute of Technology Patna-- Department of Architecture

Central University of Rajasthan --Sustainable Architecture

Maulana Azad National Institute of Technology Bhopal-- Architecture & Planning

National Institute of Technology Patna--

Going by the previous year's data, you have chances in:

NIT Kurukshetra: Control System

NIT Durgapur: Microelectronics and VLSI

MNIT Jaipur:ECE

NIT Goa: VLSI

NIT Delhi: ECE

Now this is 2019 data and cut offs change every year. For more options in PSUs, Specialisations and other colleges, you can use

Hello,

With this gate score you have the chances to get a NIT.

Actually the cut offs are changed in every year. But this year the questions for the electricals are comparatively easy that is why cut offs are must be high.

NIT patna,  NIT andhrapradesh,  NIT dgp,  NIT arunachal

Hello,

With this score it is sure that you can be able to get any IIT. But for the perfect result you should wait for the counselling.

Because every year there is change in number of students appeared in the exam and also the question difficulty level.

But IIT lucknow

• IIIT Vadodara - Indian Institute of Information Technology ( M.Tech. in Computer Science and Engineering)
• IIEST Shibpur - Indian Institute of Engineering Science and Technology ( M.Tech. in Microwave and

Hi,
This is the syllabus for Mathematics GATE

Section 1: Linear Algebra
Algebra of matrices; Inverse and rank of a matrix; System of linear equations; Symmetric,
skew-symmetric and orthogonal matrices; Determinants; Eigenvalues and eigenvectors;
Diagonalisation of matrices; Cayley-Hamilton Theorem.

Section 2: Calculus
Functions of single variable: Limit, continuity and differentiability;