Dear aspirant,

According to your question and taking into consideration that you have submitted the original documents and also the photocopies of those documents.

You don't need to worry as after verification of these original documents they will surely return your certificates and will keep those photocopies of these documents.

hello,

Both of the books are good the first book has topics from the entire syllabus. the questions are refined and selected looking at the past paper patterns.

The second book on the other hand is divided into 5 volumes and each volume focuses on different topics in detail.

so

Hello Aspirant,

Yes , you can very well do PhD along with your teaching job. You will have better prospects and preference as you are a NET qualified candidate but try clearing NET JRF exam , because with JRF qualification you will get stipend . I assume , you are

Dear Candidate,

The query that you are asking to prove is a mathematical statement. It is difficult for us to give you an answer. We are limited by our answering options. There are various portals on the internet where you can get a step by step answer to your query.

I don't my application number for nfat exam and I can't got in email or sms what I do

Hello bdeepak1,

Well, counselling works in a way, that if you get a seat upgradation then even if you wish you can't go down, So once you get any upgradation then the seat is yours, provided you don't get disqualified further, which you won't mostly...

for more details, you can

Hello Aakash!

I am giving the solution of your query below:-

We have, X= {a, b, c, d}

The no. of distinct possible partitions= 4C1+ 4C2+ 4C3+ 4C4 = 4+ (4×3)/2+ 4+ 1 = 15

So, the no. of distinct partitions is 15.

The partitions are::-

{a}, {b}, {c},{d}, {a,b},

Dear candidate,

Kindly know that is a long mathematical question. We can't prove the sum because we are limited by our answering options. You can search the question on internet to get a better understanding of this problem through detailed step by step equations. There are various portals on internet

Dear Candidate,

Kindly know that the question you are asking is difficult for us to give you an answer to. You are asking us to prove mathematical statements. We are limited by our answering options. It is difficult for us to prove you mathematical statements. You may search your question