List of top Questions asked in Karnataka PGCET

If ‘+’ means ‘$\div$’, ‘–’ means ‘$\times$’, ‘$\div$’ means ‘+’ and ‘$\times$’ means ‘–’, then $63 \times 24 + 8 \div 4 + 2 - 3 = ?$

Find the missing number in the following: \[ \beginbmatrix 2 & 3 & 1
1 & 2 & -1
? & 3 & 4 \endbmatrix \]

There are 5 pairs of shoes in a cupboard from which 4 shoes are picked at random. The probability that there is at least one pair is:

Find the odd man out from: $1, 4, 9, 16, 19, 36, 49$

The antonym of COMFORT is:

The synonym of IRONIC is:

If the probability of rain on any given day in city X is 50%, what is the probability that it rains on exactly 3 days in a 5-day period?

If A = 1, FAT = 27, then FAITH = ....................

A small company employs 3 men and 5 women. If a team of 4 employees is to be randomly selected to organize the company retreat, what is the probability that the team will have exactly 2 women?

If ‘-’ stands for addition, ‘+’ stands for subtraction, ‘$\div$’ stands for multiplication and ‘$\times$’ stands for division, then which one of the following equations is correct?

If \(p, q, r\) are in A.P., then the value of \[ \begin{vmatrix} x+4 & x+9 & x+p \\ x+5 & x+10 & x+q \\ x+6 & x+11 & x+r \end{vmatrix} \] is:

If \(\log_a(ab) = x\) then the value of \(\log_b(ab)\) is:

The 3 arithmetic means between 3 and 19 are:

The sign magnitude representation of $-1$ is:

If $p, q, r$ are in A.P., $a$ is G.M. between $p$ and $q$, and $b$ is G.M. between $q$ and $r$, then $a^2, q^2, b^2$ are in:

The length of the transverse axis of the hyperbola \(3x^2 - 4y^2 = 32\) is:

In how many ways can we form a garland using 6 different flowers?

If eccentricity \(e = \frac13\), then the ratio of the major axis to the minor axis of the ellipse is:

In how many ways can the letters of the word "CORPORATION" be arranged so that vowels always occupy even places?

The value of \(\cos 1^\circ \cos 2^\circ \cos 3^\circ s \cos 180^\circ\) is:

A frequency distribution can be presented graphically by a:

If \(\tan \theta = \frac12\) and \(\tan \phi = \frac13\) then the value of \(\theta + \phi\) is:

If \(2 \tan^-1 (\cos x) = \tan^-1 (2 \csc x)\) then the value of \(x\) is:

Focus of the parabola \(y^2 - 8x - 32 = 0\) is: