Solve this multiple-choice question and choose the correct option.

According to question, From equation Ⅰ. x3 – 468 = 1729 ⇒ x3 = 2197 = 133 ⇒ x = 13 From equation Ⅱ. y2 – 1733 + 1564 = 0 ⇒ y2 = 169 = 132 ⇒ y = ±13 Thus , x ≥ y is required answer .

Curioustab

Ⅰ. x 3 – 468 = 1729 Ⅱ. y 2 – 1733 + 1564 = 0

Aptitude Quadratic Equation

Choose an option

A

1
B

2
C

3
D

4

Answer

Correct Answer: 2

Explanation

According to question, From equation Ⅰ. x³ – 468 = 1729 ⇒ x³ = 2197 = 13³ ⇒ x = 13 From equation Ⅱ. y² – 1733 + 1564 = 0 ⇒ y² = 169 = 13² ⇒ y = ±13 Thus , x ≥ y is required answer .

← Previous Next →

Discussion & Comments

No comments yet. Be the first to comment!

More Questions from Quadratic Equation

Ⅰ. x 2 – 7x + 12 = 0 Ⅱ. y 2 + y – 12 = 0
Ⅰ. x 4 – 227 = 398 Ⅱ. y 2 + 321 = 346
Ⅰ. x 2 - 1 = 0 Ⅱ. y 2 + 4y + 3 = 0
Ⅰ. x 3 - 371 = 629 Ⅱ. y 3 - 543 = 788
Ⅰ. 2x 2 + 11x + 12 = 0 Ⅱ. 5y 2 + 27y + 10 = 0
Known root in a quadratic, find the other root and coefficient: Given 2x^2 + P x + 4 = 0 has a root x = 2. Find the s...
Solve for roots in terms of parameters: Find the roots of 3a^2 x^2 − a b x − 2 b^2 = 0 in terms of a and b (assume a ...
Identify roots from coefficients: For ax^2 + (4a^2 − 3b)x − 12ab = 0 (a ≠ 0), choose the correct pair of roots.
Express α^2 + β^2 in terms of a, b, c: If α and β are roots of ax^2 + bx + c = 0 (a ≠ 0), find α^2 + β^2.
Find an equivalent equation to x^2 − 6x + 5 = 0 (same solution set): Choose the equation that has exactly the same se...

Join Discussion