Question :
Which subject should I select in joint CSIR UGC NET exam being a MSC mathematics student?
Answer: Mathematical Science
Official website : https://csirnet.nta.nic.in/
CSIR NET/JRF,SET, GATE, Tamilnadu TRB PG / Polytechnic Lecturer exams information, Coaching, Videos, Study materials ...
Question :
Which subject should I select in joint CSIR UGC NET exam being a MSC mathematics student?
Answer: Mathematical Science
Official website : https://csirnet.nta.nic.in/
Prof.Suresh CSIR NET & SET:
If there are n jobs and n workers there are n! (total) possible assignments.
No of bijective functions from a set A of n elements to a set B of n elements is ...... n!
Number of elements in Permutation group Sn ...... n!
இந்த மூன்றையும் connect பண்ணி யோசிங்க.
At a time OR / Analysis / Algebra 😂😂👍
SPEAK Mathematics!
Direct Recruitment for the post of Post Graduate Assistants / Physical Education Directors Grade-I and Computer Instructor Grade I -2020-2021
COMPUTER BASED EXAMINATION ADMIT CARD
Teachers Recruitment Board issued Notification for Direct Recruitment for the post of Post Graduate Assistants/Physical Education Directors Grade -I and Computer Instructor Grade I in School Education and other Departments for the year 2020-2021 vide Notification No.01/2021 dated 09.09.2021 and revised notifications 01A/2021, dated 17.09.2021 and 01 B/2021, dated 21.10.2021. In this connection, Teachers Recruitment Board now releases the Provisional Admit Card-I for the eligible candidates who have applied for the said examination centre in it. A new admit card will be issued indicating the examination centre in the District already informed, three days prior to the Scheduled date of examination. Further , it is instructed that candidates are expected to download their admit card–II and adhere to the instructions notified there on.
Dates for Computer Based Examination Schedule -I from 12.02.2022 to 15.02.2022 and Schedule – II 16.02.2022 to 20.02.2022 in Forenoon/Afternoon Sessions (except 19.02.2022 -Local Body Election). Candidates are strictly instructed to reach the centre as per the timings mentioned in the Admit Card. Late comers will not be allowed inside the Centre for Examination. Candidates are also instructed to go through all the conditions in the admit card and follow them without fail.
The candidates are requested to use their User ID and Password for downloading their Admit Card through the website http://www.trb.tn.nic.in from 05.02.2022 Evening onwards in the following steps.
To familiarize with Computer based examination Practice test / Mock test is also available.
Step 1 – Click Login
Step 2 – Enter User ID and password
Step 3 – Click Dashboard
Step 4 – Click Here to download Admit Card
Change of request of centre will not be entertained
Disclaimer: It is informed to all applicant that the decision of the Board, to issue Admit Card to eligible applicants is purely provisional and does not confer any acceptance of their claim, made in the application. The Board reserves its right to reject the candidature at any stage of the recruitment.
Note:
(i) The candidates are instructed in their own interest to check the Examinations Schedule and the venue to avoid any last minute disappointment / in convenience.
(ii) The Board reserves the right to postpone / re-schedule /cancel the Examination.
12-Feb 05-Feb 09-Feb 13-Feb 06-Feb 10-Feb 14-Feb 07-Feb 11-Feb 15-Feb 08-Feb 12-Feb 16-Feb 09-Feb 13-Feb 17-Feb 10-Feb 14-Feb 18-Feb 11-Feb 15-Feb 20-Feb 13-Feb 17-Feb |
Click here to download Admit Card
Definition :
A non-empty set G
is said to form a group if in G there is
defined a binary operation, called the product and denoted by (·)
such that
1.
a,
b ∈ G ⇒ a · b
∈ G (Closure axiom)
2.
a,
b, c ∈ G ⇒ a · (b
· c) = (a · b) · c (Associative axiom)
3.
There
exists an element e ∈ G such that a · e = e · a = a,
∀ a
∈ G (Existence of identity)
4.
∀ a
∈ G there exists an element a−1 ∈ G such that a·a−1 =
a−1 ·a = e (Existence of inverse).
(Z,
+) is an infinite abelian group.
Also
(Q, +), (R , +), (C, +) are infinite abelian groups.
Joint CSIR-UGC NET Examination June-2021