Question 1
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 10x + 9 = 0
II. y² − 1y − 30 = 0
- Ax = y or relationship cannot be established
- Bx < y
- Cx ≤ y
- Dx ≥ y
- Ex > y
Show answer
Answer: (A) x = y or relationship cannot be established
Roots of I: 1, 9. Roots of II: 6, -5. Comparing every pair gives: x = y or relationship cannot be established.
Question 2
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 3x − 4 = 0
II. y² + 2y − 35 = 0
- Ax ≥ y
- Bx > y
- Cx = y or relationship cannot be established
- Dx ≤ y
- Ex < y
Show answer
Answer: (C) x = y or relationship cannot be established
Roots of I: -1, 4. Roots of II: 5, -7. Comparing every pair gives: x = y or relationship cannot be established.
Question 3
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 16x + 63 = 0
II. y² − 18y + 81 = 0
- Ax ≤ y
- Bx > y
- Cx < y
- Dx = y or relationship cannot be established
- Ex ≥ y
Show answer
Answer: (A) x ≤ y
Roots of I: 9, 7. Roots of II: 9, 9. Comparing every pair gives: x ≤ y.
Question 4
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 12x + 32 = 0
II. y² − 6y + 5 = 0
- Ax = y or relationship cannot be established
- Bx ≤ y
- Cx > y
- Dx ≥ y
- Ex < y
Show answer
Answer: (A) x = y or relationship cannot be established
Roots of I: 8, 4. Roots of II: 1, 5. Comparing every pair gives: x = y or relationship cannot be established.
Question 5
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 14x + 45 = 0
II. y² − 9 = 0
- Ax ≥ y
- Bx < y
- Cx = y or relationship cannot be established
- Dx ≤ y
- Ex > y
Show answer
Answer: (E) x > y
Roots of I: 5, 9. Roots of II: 3, -3. Comparing every pair gives: x > y.
Question 6
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² + 7x − 18 = 0
II. y² − 5y − 14 = 0
- Ax ≥ y
- Bx < y
- Cx ≤ y
- Dx = y or relationship cannot be established
- Ex > y
Show answer
Answer: (D) x = y or relationship cannot be established
Roots of I: -9, 2. Roots of II: -2, 7. Comparing every pair gives: x = y or relationship cannot be established.
Question 7
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 8x + 12 = 0
II. y² + 1y − 20 = 0
- Ax > y
- Bx ≥ y
- Cx = y or relationship cannot be established
- Dx ≤ y
- Ex < y
Show answer
Answer: (C) x = y or relationship cannot be established
Roots of I: 2, 6. Roots of II: 4, -5. Comparing every pair gives: x = y or relationship cannot be established.
Question 8
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 2x + 1 = 0
II. y² − 4y − 45 = 0
- Ax < y
- Bx = y or relationship cannot be established
- Cx ≥ y
- Dx ≤ y
- Ex > y
Show answer
Answer: (B) x = y or relationship cannot be established
Roots of I: 1, 1. Roots of II: 9, -5. Comparing every pair gives: x = y or relationship cannot be established.
Question 9
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 1x − 12 = 0
II. y² − 7y + 10 = 0
- Ax < y
- Bx > y
- Cx = y or relationship cannot be established
- Dx ≥ y
- Ex ≤ y
Show answer
Answer: (C) x = y or relationship cannot be established
Roots of I: 4, -3. Roots of II: 5, 2. Comparing every pair gives: x = y or relationship cannot be established.
Question 10
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 9x + 8 = 0
II. y² + 5y − 36 = 0
- Ax = y or relationship cannot be established
- Bx ≤ y
- Cx > y
- Dx ≥ y
- Ex < y
Show answer
Answer: (A) x = y or relationship cannot be established
Roots of I: 1, 8. Roots of II: -9, 4. Comparing every pair gives: x = y or relationship cannot be established.
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Question 11
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 9x + 20 = 0
II. y² + 10y + 21 = 0
- Ax > y
- Bx = y or relationship cannot be established
- Cx < y
- Dx ≥ y
- Ex ≤ y
Show answer
Answer: (A) x > y
Roots of I: 4, 5. Roots of II: -3, -7. Comparing every pair gives: x > y.
Question 12
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² + 13x + 40 = 0
II. y² − 2y − 8 = 0
- Ax < y
- Bx = y or relationship cannot be established
- Cx ≥ y
- Dx > y
- Ex ≤ y
Show answer
Answer: (A) x < y
Roots of I: -8, -5. Roots of II: 4, -2. Comparing every pair gives: x < y.
Question 13
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 11x + 18 = 0
II. y² + 1y − 2 = 0
- Ax = y or relationship cannot be established
- Bx > y
- Cx < y
- Dx ≥ y
- Ex ≤ y
Show answer
Answer: (B) x > y
Roots of I: 2, 9. Roots of II: 1, -2. Comparing every pair gives: x > y.
Question 14
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² + 6x + 5 = 0
II. y² + 17y + 72 = 0
- Ax > y
- Bx ≤ y
- Cx ≥ y
- Dx < y
- Ex = y or relationship cannot be established
Show answer
Answer: (A) x > y
Roots of I: -1, -5. Roots of II: -8, -9. Comparing every pair gives: x > y.
Question 15
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² + 12x + 32 = 0
II. y² + 7y − 18 = 0
- Ax < y
- Bx > y
- Cx = y or relationship cannot be established
- Dx ≥ y
- Ex ≤ y
Show answer
Answer: (C) x = y or relationship cannot be established
Roots of I: -4, -8. Roots of II: 2, -9. Comparing every pair gives: x = y or relationship cannot be established.
Question 16
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 9 = 0
II. y² + 5y + 6 = 0
- Ax = y or relationship cannot be established
- Bx ≥ y
- Cx ≤ y
- Dx > y
- Ex < y
Show answer
Answer: (A) x = y or relationship cannot be established
Roots of I: 3, -3. Roots of II: -3, -2. Comparing every pair gives: x = y or relationship cannot be established.
Question 17
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² + 16x + 64 = 0
II. y² + 9y + 20 = 0
- Ax < y
- Bx ≤ y
- Cx ≥ y
- Dx > y
- Ex = y or relationship cannot be established
Show answer
Answer: (A) x < y
Roots of I: -8, -8. Roots of II: -5, -4. Comparing every pair gives: x < y.
Question 18
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² + 9x + 18 = 0
II. y² − 9y + 14 = 0
- Ax ≥ y
- Bx = y or relationship cannot be established
- Cx > y
- Dx ≤ y
- Ex < y
Show answer
Answer: (E) x < y
Roots of I: -6, -3. Roots of II: 7, 2. Comparing every pair gives: x < y.
Question 19
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² + 9x + 14 = 0
II. y² + 3y − 54 = 0
- Ax > y
- Bx = y or relationship cannot be established
- Cx < y
- Dx ≤ y
- Ex ≥ y
Show answer
Answer: (B) x = y or relationship cannot be established
Roots of I: -7, -2. Roots of II: -9, 6. Comparing every pair gives: x = y or relationship cannot be established.
Question 20
In the following question, two equations I and II are given. Solve both and choose the correct relation.
I. x² − 9x + 18 = 0
II. y² + 9y + 14 = 0
- Ax = y or relationship cannot be established
- Bx > y
- Cx ≥ y
- Dx < y
- Ex ≤ y
Show answer
Answer: (B) x > y
Roots of I: 3, 6. Roots of II: -7, -2. Comparing every pair gives: x > y.
These are RankerClub practice questions written in the NIACL Assistant pattern. They are not official SSC/IBPS/RRB papers.