List of practice Questions

Count the number of cubes in the following geometrically symmetric regular solid.
A square sheet of paper is folded twice and cut in the manner shown in Image 1. After cutting, the black part is removed. When the cut paper is unfolded, which pattern will it form?
Which shape(s) fit this incomplete jigsaw?
A polygon is mirrored five times, as shown below. Which of the following will be the image seen in the last polygon?
Which organization is the symbol given below associated with?
Image 1 has been rotated. Which of the options given below is the same as Image 1?
Among the following, select the shades of the colour red.
Shown below is a straight line drawn with a particular nib. If a circle was drawn with the same nib without changing the angle, how would it look?
Which of the following artwork(s) were made by Picasso?
Identify the dance form.
Which square contains the visual element shown below?
Identify the odd one out.
Identify the odd letter(s) which do not share the same font with any others.
Which among the following are weights in a font family?
Identify the symbol shown below.
How many fonts have been used to write the following set of words?
hore pad rits zlob sert clert jups lits
In the given number series: 12, 24, 21, 42, 39, 78 ...
Which number would come next?
The matrix \( A = \begin{pmatrix} 1 & 2 \\ 3 & 1 \end{pmatrix} \), then adj \( (A) \) is equal to
If a plane passing through the point \( (2, 2, 1) \) and is perpendicular to the planes \( 3x + 2y + 4z = 10 \) and \( 2x + y + 3z = 2 \), then the equation of the plane is
From a city population, the probability of selecting a male or smoker is \( \frac{7}{10} \), a male smoker is \( \frac{2}{5} \) and a male, if a smoker is already selected, is \( \frac{3}{5} \). Then, the probability of
At \( t = 0 \), the function \( f(t) = \sin \frac{t}{t} \) has
Using Rolle’s theorem, the equation \( a_0x^n + a_1x^{n-1} + \dots + a_n = 0 \) has at least one root between 0 and 1 if,
Which of the following inequality is true for \( x>0 \)?
The solution of \( \frac{d^2x}{dy^2} = k \), where \( k \) is a non-zero constant, vanishes when \( y = 0 \) and tends to finite limit as \( y \to \infty \), is
The equation of tangents to the hyperbola \( 3x^2 - 2y^2 = 6 \) which is perpendicular to the line \( x - 3y = 3 \) is