is it okay to select only 1 domain in cuet 2022 with English language and general test ?
Hi Aspirant!
As per the instructuctions given by CUET 2022 authorities, candidate scan select upto 6 subjects out of 27 domain subjects available for the examination.
>> The CUET Exam is currently broken into four sections: two for language, one for domain subject, and one for the general test. It is completely the choice of candidate to choose the number of subjects, it may be 1 or 6. But it is mandatory for student to choose at least one language subject from 1A section which includes: Tamil, Telugu, Kannada, Malayalam, Marathi, Gujarati, Odiya, Bengali, Assamese, Punjabi, Hindi, Urdu and English. The other category 1B, is optional and is non- mandatory. It is advisable to choose the language that a student has opted in his/her latest class (XIIth).
** So, as you mentioned that you have chosen only 1 domain subject, then it is definitely alright. There is no problem with it, if you have chose from 1A category.
Thankyou!
Answer laterIs a commerce student who had completed their 12 th standard is eligible for cucet to get admission in central university? And what are the questions are likely to be asked in cucet under domain knowledge.
Hello aspirant,
According to the eligibility criteria of CUCET exam any student who has cleared 12 exam with minimum 50 percent for general category and 45 percent for SC/ST/OBC is eligible for this exam.
In domain knowledge, questions related to specific subject will be asked to candidates. I would recommend you NCERT books to get prepare for this section of exam.
All the best!
Find domain of 1/[x+1/2]+x-3/2]-7
Let's see the denominator where it is not defined.
So, the function is not defined when the denominator becomes zero. So in order to find the domain we have to make sure that function doesn't lie in the range or satisfy that number which makes the function not defined.
So, the function will be defined only when:-
{x+1/2} + (x-3/2) -7 not equal to zero.
This implies, 2x-1-7 not equal to zero.
This implies that x must not be equal to 4.
Therefore the domain is R - {4}
Or in words it can be said that, the domain of this function is - all real numbers except 4.
