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Quadratic Equations

Quantitative Aptitude: Quadratic Equations For Upcoming Bank Exams

1. I. 2x2+25x + 78 = 0,
II. 3y2+ 23y + 30 = 0
A) If x > y
B) If x < y
C) If x ≥ y
D) If x ≤ y
E) If x = y or relation cannot be established

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2. I. 2x2+ 7x – 15 = 0,
II. 3y2+ 11y ¬– 20 = 0
A) If x > y
B) If x < y
C) If x ≥ y
D) If x ≤ y
E) If x = y or relation cannot be established

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3. I.3x2– 11x + 6 = 0,
II. 3y2+ 11y – 20 = 0
A) If x > y
B) If x < y
C) If x ≥ y
D) If x ≤ y
E) If x = y or relation cannot be established

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4. I.3x2+ 17x + 20 = 0,
II. 3y2– 4y – 15 = 0
A) If x > y
B) If x < y
C) If x ≥ y
D) If x ≤ y
E) If x = y or relation cannot be established

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5. I. 5x2– 19x + 12 = 0,
II. 5y2+6y – 8 = 0
A) If x > y
B) If x < y
C) If x ≥ y
D) If x ≤ y
E) If x = y or relation cannot be established

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6. I.3x2– 10x – 8 = 0,
II. 2y2+ 13y + 21 = 0
A) If x > y
B) If x < y
C) If x ≥ y
D) If x ≤ y
E) If x = y or relation cannot be established

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7. I. 4x2–15x + 9 = 0,
II. 2y2– 15y + 27 = 0
A) x > y
B) x< y
C) x ≥ y
D) x ≤ y
E) x = y or relationship cannot be determined

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8. I. 3x2–14x + 8 = 0,
II. 2y2– 3y – 20 = 0
A) x > y
B) x< y
C) x ≥ y
D) x ≤ y
E) x = y or relationship cannot be determined

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9. I. 4x2– (1– 8√2)x– 2√2 = 0
II. 5y2+ (1 + 5√2)y + √2 = 0
A) If x > y
B) If x < y
C) If x ≥ y
D) If x ≤ y
E) If x = y or relation cannot be established

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10. I. 3x2– (9 + √3)x + 3√3 = 0,
II. 3y2– (3 + 3√3)y + 3√3 = 0
A) x > y
B) x< y
C) x ≥ y
D) x ≤ y
E) x = y or relationship cannot be determined

 

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