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Previous Year Questions

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Question :

Below given are two series which contains one missing term in each. Both the series have different pattern.

Series 1: X2, 2Y + 3, 11X, 5(Y + 3), 175, ?

Series 2: 3∛(4Y), 3X - 2, Y, 5X + 7, ?, XYZ + 13

Note:

a. Y is a perfect square and is 11 more than the value of X.

b. The product of X and Y is less than 100, where X and Y are positive integers.

Which of the following statement is correct?

I: Missing term of series 1 is 21 more than twice of the missing term of series 2.

II: (Z - Y) is a prime number.

III: LCM of X, Y and Z is 720.

1. Only I

2. Only II

3. Only III

4. Both II and III

5. All I, II and III

Correct Answer : 5
Solution :

X = Y - 11

X = 1 - 11 = -10 (not possible)

X = 4 - 11 = -7 (not possible)

X = 9 - 11 = -2 (not possible)

X = 16 - 11 = 5

Product of X and Y = 5*16 = 80 < 100

X = 25 - 11 = 14

Product of X and Y = 14*25 = 350 > 100

X = 5 and Y = 16

Series 1:

X2, 2Y + 3, 11X, 5(Y + 3), 175, ?

52, 2*16 + 3, 11*5, 5(16 + 3), 175, ?

25, 35, 55, 95, 175, ?

25 + 10 = 35

35 + 20 = 55

55 + 40 = 95

95 + 80 = 175

175 + 160 = 335

Missing term = 335

Series 2:

3∛(4Y), 3X - 2, Y, 5X + 7, ?, XYZ + 13

= 3∛(4*16), 3*5 - 2, 16, 5*5 + 7, ?, 5*16*Z + 13

= 12, 13, 16, 32, ?, 80Z + 13

12 + 20 = 13

13 + 31 = 16

16 + 42 = 32

32 + 53 = 157

157 + 64 = 1453

Missing term = 157

80Z + 13 = 1453

Z = 18

From I:

Missing term of series 1 = 335

Missing term of series 2 = 157

Missing term of series 1 = 2 * missing term of series 2 + 21 = 2*157 + 21 = 335

From II:

(Z - Y) = 18 - 16 = 2 is a prime number.

From III:

LCM of X, Y and Z = LCM of 5, 16 and 18 = 720

Hence, option 'e' is correct.

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