List of top Questions asked in BITSAT- 2018

Figure shows a capillary rise H. If air is blown through the horizontal tube as shown, then rise in capillary tube will be: 

In the following P-V diagram of an ideal gas, two adiabates and two isotherms at T₁=300K and T₂=200K are shown. Values are VA=2, VB=8, VC=16. Find VD. 

Seven resistances, each of value 20Ω, are connected to a 2V battery as shown. The ammeter reading will be: 

The variation of magnetic susceptibility χ with temperature T for a diamagnetic substance is best represented by: 

The IUPAC name of the compound is: 

The accompanying figure depicts a change in concentration of species A and B of the reaction A → B, as a function of time. The point of intersection of the two curves represents:

Phenol reacts as shown: PhenolxrightarrowNaOH[X]CH₂=CHCH₂Cl[Y] Here [Y] is: 

Which of the following cube in the answer figure cannot be made based on the unfolded cube in the question figure? 

Which one of the following diagram represents the correct relationship among Professor, Male and Female? 

Identify the figure that will complete the pattern shown. 

If
\( f(x) = \begin{cases} 1, & 0 < x \le \dfrac{3\pi}{4} \\ 2\sin\left(\dfrac{2x}{9}\right), & \dfrac{3\pi}{4} < x < \pi \end{cases} \)
then:
In a frequency distribution, the mean and median are 21 and 22 respectively. Then its mode is approximately:
The projection of the line joining (3,4,5) and (4,6,3) on the line joining (-1,2,4) and (1,0,5) is:
Which of the following statements is correct?
If the constraints in a linear programming problem are changed then:
In a binomial distribution, the mean is 4 and variance is 3. Then its mode is:
If i+ j, j+ k, i+ k are position vectors of vertices of triangle ABC taken in order, then ∠ A is equal to:
The value of c∈(0,2) satisfying the mean value theorem for the function f(x)=x(x-1)² on [0,2] is:
A ball is dropped from a platform 19.6 m high. Its position function is:
If f(x)= begincases sin x, & when x is rational
cos x, & when x is irrational endcases then the function is:
The probability of getting 10 in a single throw of three fair dice is:
The equation of the circle which passes through the point (4,5) and has its centre at (2,2) is:
Consider the equation of parabola y²+4ax=0 where a>0. Which of the following is correct?
If a,b,c are in G.P., then
In how many ways can 12 gentlemen sit around a round table so that three specified gentlemen are always together?