List of top Questions asked in CUET (PG)

Major importer of banana and mango from India:

Under mechanism of evolution, the work by Hugo de Vries reported large difference arising suddenly in a population of which plant:

Pomologically, fig is classified under the fruit type:

Specialized internal membrane of chloroplast responsible for light reaction:

Choose the gaseous hormone among the following:

Choose the basic dye among the following:

A most widely employed microscopic staining method in bacteriology:

A microscope that uses visible light to observe specimens:

An example for non photosynthetic organ of the plant:

In plants, transportation of metabolites from shoot to root occurs through:

In plants, the most significant contribution of mitosis is denoted as:

The remains of dead plants for the usage of raw materials in decomposition are denoted as:

Most common means of morphological defence in Acacia and cactus is:

In population growth curve, when responses are not limiting the growth, the plot remains:

In which phase of meiosis, the homologous chromosomes separate while sister chromatids remain associated at their centromeres?

A source of antibiotics under the kingdom fungi is:

The members of Chlorophyceae are commonly called as:

Consider the following statements related to a matrix:
A. Inverse of a matrix is unique if it exists.
B. A matrix \(A\) is non-singular if \(|A|=0\).
C. Matrix \[ A=\begin{pmatrix} \cos x & \sin x -\sin x & \cos x \end{pmatrix} \] is orthogonal.
D. Matrix \[ A=\begin{pmatrix} 0 & -2 & -8 2 & 0 & -4 8 & -4 & 0 \end{pmatrix} \] is skew symmetri
C.

Expansion of following functions are given below:
A. \[ \sin x=x-\frac{x^3}{3!}+\frac{x^5}{5!}-\cdots \]
B. \[ \cos x=1-\frac{x^2}{2!}+\frac{x^4}{4!}-\cdots \]
C. \[ \sin x=1-\frac{x^2}{2!}+\frac{x^4}{4!}-\cdots \]
D. \[ \cos x=x-\frac{x^3}{3!}+\frac{x^5}{5!}-\cdots \] Choose the correct answer from the options given below:

\[ (1+i\sqrt{3})^{10}+(1-i\sqrt{3})^{10} \] equals to:

If the roots of the equation \[ x^3+3px^2+3qx+r=0 \] are in geometric progression, then:

Two forces of magnitude \(8\ \text{N}\) and \(6\ \text{N}\) act at a point making an angle of \(90^\circ\) between them. The magnitude of resultant force is:

The function of two variables is maximum if:
A. \(rt-s^2>0\),
B. \(r<0\),
C. \(rt-s^2<0\),
D. \(r>0\), E. \(rt-s^2=0,\ r<0\).

Following are the parts of general solution of \[ \frac{d^2y}{dx^2}+2\frac{dy}{dx}+y=x\cos x: \]
A. \((C_1+C_2x)e^{-x\),
B. \((C_1+C_2x)e^x\),
C. \(\frac{x\sin x}{2}+\frac{\cos x}{2}+\frac{\sin x}{2}\),
D. \(\frac{x\sin x}{2}+\frac{\cos x}{2}-\frac{\sin x}{2}\).}

The orthogonal trajectories of the cardioids \[ r=a(1-\cos\theta) \] is: