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MAH CET MCA Previous Year Questions (PYQs)

MAH CET MCA Mathematics PYQ


MAH CET MCA PYQ
The curve for which the normal at any point (x, y) and the line joining the origin to that point form an isosceles triangle with the x-axis as the base is





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MAH CET MCA PYQ
A bookshelf has 5 red books, 3 blue books, and 4 green books. If you randomly select a book from the shelf, what is the probability that it is blue?





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MAH CET MCA PYQ
Let AB be a chord of a circle $x^2+y^2 = r^2$ subtending a right angle at the centre. Then, the locus of the centroid of the triangle PAB as P moves on the circle is





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MAH CET MCA PYQ
The number of irrational terms in the expansion of $(5^{\frac{1}{6}}+2^{\frac{1}{8}})$ is





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MAH CET MCA PYQ
For a binomial distribution. The number of trials is 5 and P(X=4)=P(X=3), then P(X>2) is





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MAH CET MCA PYQ
A random variable X has the following Probability Mass Function:
 X 01
 P[X=x]$q^2$ $2pq$ $p^2$ 
Then the variance of X is 





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MAH CET MCA PYQ
The range of $cos(logf(x))=cos(log_e{x})$ is





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MAH CET MCA PYQ
Let R be the set of real numbers. If $f:R \to R$ is a function defined by $f(x)=x^2$. then $f$ is





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MAH CET MCA PYQ
If $A(cos\alpha, sin\alpha)$, $B(sin\alpha, -cos\alpha)$, C(1,2) are the vertices of a $\Delta ABC$, then as $\alpha$ varies, the the locus of its centroid is, 





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MAH CET MCA PYQ
The range of the function $f(x)-\frac{x+2}{|x+2|}, x\ne2$ is





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MAH CET MCA PYQ
The points (a: b) , (c, d) and $\frac{kc+la}{k+l}$,$\frac{kd+lb}{k+l}$ are 





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MAH CET MCA PYQ
A right circular cone with radius R and height H contains a liquid which evaporates at a rate proportional to its surface area in contact with air (proportionally constant= k>0 ). Find the time after which the cone is empty.





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MAH CET MCA PYQ
The following polynomial has integer roots $x^3 + 30x^2 -7377x + 14626 = 0$. Find the value of the largest root.





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MAH CET MCA PYQ
The domain of the function $log f(x)=\sqrt{log_{10} \frac{log_{10} x}{2(3-log_{10} x)}}$





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MAH CET MCA PYQ
A pendulum swings through an angle of $30{^{\circ}}$ and describes an arc 8.8cm in length. The length of the pendulum is





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MAH CET MCA PYQ
If two lines represented by $x^4+x^3y+cx^2y^2-xy^3+y^4=0$ bisect the angle between the other two, then the value of c is





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MAH CET MCA PYQ
Two numbers are selected randomly from a set S={1,2,3,4,5,6} without replacement one by one. The probability that minimum of the two numbers is less than 4 is :





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MAH CET MCA PYQ
The probability of a shooter hitting a target is $\frac{3}{4}$. How many minimum numbers of times must he/she fire so that the probability of hitting the target at least once is more than 0.99?





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MAH CET MCA PYQ
If the angles of a triangle are in Arithmetic Progression, then the measures of one of the angles in radians is





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MAH CET MCA PYQ
A line intersects lines 5x-y-4=0 and 3x-4y-4=0 at point A and B. If a point P(1, 5) on the line AB is such that AP: PB=2:1(internally), then point A is,





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MAH CET MCA PYQ
Straight lines are drawn by joining m points on a straight line to n points on another line. Then excluding the given points, the number of point of intersection of the lines drawn is (no two lines drawn are parallel and no three lines are concurrent).





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MAH CET MCA PYQ
The coefficient of $x^n$ in the expansion of $(1−9x+20x^2)^{−1}$ is





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MAH CET MCA PYQ
The differential equation of the family of curves $y=e^x(A cos⁡x+B sin⁡x)$, where A and B are arbitrary constants, is





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