CUET PG MCA Progressions Previous Year Questions (PYQs) – Page 1 of 2

CUET PG MCA Progressions Previous Year Questions (PYQs) – Page 1 of 2

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List I List II
A. Dog : Rabies :: Mosquito : I. Bacteria
B. Amnesia : Memory :: Paralysis : II. Liver
C. Meningitis : Brain :: Cirrhosis : III. Movement
D. Influenza : Virus :: Typhoid : IV. Malaria


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Given below are two statements: One is labelled as Assertion A and the other is labelled as Reason R.

Assertion A:
If the A.M. and G.M. between two numbers are in the ratio $m:n$, then the numbers are in the ratio
$m+\sqrt{m^2-n^2} : m-\sqrt{m^2-n^2}$

Reason R:
If each term of a G.P. is raised to the same power, the resulting sequence also forms a G.P.

Choose the correct answer from the options given below:

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The a, b, c and d are in GP and are in ascending order such that a+d = 112 and b+c 48. If the GP is continued with a as the first term, then the sum of the first six terms is:

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Match the list
LIST 1 LIST 2
A. If 4th term of a G.P. is square of its second term, and its first term is 3, then common ratio is _______ I. 5
B. The first term of an AP is 5 and the last term is 45 and the sum of the terms is 400. The number of terms is_____ II. -5/2
 C. The sum of three numbers which are in AP is 27 and sum of their squares is 293. Then the common difference is ______ III. 16
D. The fourth and 54th terms of an AP are, respectively, 64 and -61. The common difference is ______ IV. 3
choose the correct answer from the options given below:

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The H.P. of two numbers is $4$ and the arithmetic mean $A$ and geometric mean $G$ satisfy $2A+G^2=27$. The numbers are

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If $A_1,A_2$ be two A.M.’s and $G_1,G_2$ be two G.M.’s between $a$ and $b$, then $\dfrac{A_1+A_2}{G_1G_2}$ is equal to

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If a, b and c are in Geometric Progression and $a^{\frac{1}{x}}=b^{\frac{1}{y}}=c^{\frac{1}{z}}$ then, x, y, z are in
1. Arithmetic Progression
2. Geometric Progression
3. $\frac{2}{y}=\frac{1}{x}+\frac{1}{z}$
4. $x=y+z$


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Matching
Column A Column B
A. $(\sqrt{2}+1)+1+(\sqrt{2}-1)+\ldots \infty$ IV. $\frac{4+3\sqrt{2}}{2}$
B. $ \frac{1}{2}+\frac{1}{3^2}+\frac{1}{2^3}+\frac{1}{3^4}+\frac{1}{2^5}+\frac{1}{3^6}+\ldots \infty$ I. $\frac{19}{24}$
C. $6^{1/2}\times 6^{1/4}\times 6^{1/8}\ldots \infty$ II. $6$
D. $8+4\sqrt{2}+4+\ldots \infty$ III. $8(2+\sqrt{2})$

(a) (A)-I, (B)-II, (C)-III, (D)-IV 
(b) (A)-IV, (B)-I, (C)-II, (D)-III 
(c) (A)-IV, (B)-I, (C)-III, (D)-II 
(d) (A)-I, (B)-IV, (C)-III, (D)-II

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Assertion: 1/3, −1/2, 3/4, −9/8 form an AP

Reason: The constant sequence is the only sequence which is both AP as well as GP.

Options:

(a) Assertion is true, Reason is true, and Reason is the correct explanation of the Assertion.

(b) Assertion is true, Reason is true, but Reason is not the correct explanation of the Assertion.

(c) Assertion is true, but Reason is false.

(d) Assertion is false, but Reason is true.


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The arithmetic means of two observations is 125 and their geometric mean is 60. Find the harmonic mean of the two observations.

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