List of top Questions asked in CUET (PG)- 2026

Which Indian legislative act provides social security measures specifically for industrial workers regarding maternity benefits?
Which statistical test is most appropriate for comparing the mean hemoglobin levels between two independent groups?
What happens to the prevalence of a disease if the duration of the illness increases while incidence remains constant?
Which study design is considered the "gold standard" for developing and testing a new vaccine?
"Koplik's spots" on the oral mucosa are a pathognomonic sign of which infectious disease?
According to the National Immunization Schedule, which types of poliovirus are contained in the Oral Polio Vaccine (OPV)?
Which type of immunity is acquired through the administration of a vaccine?
In the Integrated Management of Neonatal and Childhood Illness (IMNCI), what is the respiration rate threshold for "fast breathing" in a child aged 12 months to 5 years?
According to WHO, what is the BMI (Body Mass Index) classification range for a "pre-obese" individual?
Which enzyme is responsible for relieving supercoiling during DNA replication?
What is the primary role of reverse transcriptase in recombinant DNA technology?
Which point mutation changes a codon but does not alter the resulting amino acid?
Which partial differential equation represents the Laplace equation in two dimensions?
What is the order of the group of permutations \( S_3 \)?
What are the possible values for the rank of a \(4 \times 3\) matrix?
In a metric space, is every Cauchy sequence necessarily a convergent sequence?
What is the value of the integral \( \int_{-\infty}^{\infty} e^{-x^2} \, dx \)?
What is the condition for a group \( G \) to be Abelian based on the commutator subgroup?
If \( T: V \to W \) is a linear transformation, what is the relationship between rank(\(T\)), nullity(\(T\)), and dim(\(V\))?
Is the set of all rational numbers \( \mathbb{Q} \) a countable or uncountable set?
What is the radius of convergence of the power series \( \sum_{n=0}^{\infty} \frac{x^n}{n!} \)?
Which theorem states that every bounded sequence in \( \mathbb{R}^n \) has a convergent subsequence?
If \( A \) is a \(3 \times 3\) matrix with eigenvalues \(1, 2, 3\), what is the determinant of \(A^2\)?
How many elements of order 5 are there in a cyclic group of order 25?
If a function \( f(x) \) is continuous on a closed interval \( [a,b] \), is it necessarily uniformly continuous?