What is the difficulty level of Inequalities questions in AIEEE?

AIEEE Inequalities questions include 0 easy, 6 medium, and 0 hard questions on ExamTest.live.

Are AIEEE Inequalities questions free?

Yes, all questions including answers and detailed explanations are 100% free on ExamTest.live.

Inequalities Aieee Questions — 6+ MCQs & PYQs | ExamTest.live

Q: How many Inequalities questions are asked in AIEEE?

ExamTest.live has 6 Inequalities questions from AIEEE, covering years 2026–2026.

Inequalities — AIEEE(1–6 of 6)

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Q1mediummcqMathematicsAIEEE 20062026

0% accuracy

All the values of m for which both roots of the equation x^{2} - 2 m x + m^{2} - 1 = 0 are greater than - 2 but less than 4, lie in the interval:

Q2mediummcqMathematicsAIEEE 20062026

0% accuracy

If (a, a^{2}) falls inside the angle made by the lines y = x /2, x > 0 and y = 3 x, x > 0, then a belongs to:

Q3mediummcqMathematicsAIEEE 20072026

0% accuracy

If p and q are positive real numbers such that p^{2} + q^{2} = 1, then the maximum value of (p + q) is:

Q4mediummcqMathematicsAIEEE2026

Let f be differentiable for all x . If f (1) = - 2 and f^{'} (x) \geq 2 for x \in [1, 6], then:

Q5mediummcqMathematicsAIEEE2026

If both the roots of the quadratic equation x^{2} - 2 k x + k^{2} + k - 5 = 0 are less than 5, then k lies in the interval:

Q6mediummcqMathematicsAIEEE2026

Let I = \int_{0}^{1} \frac{s i n x}{x} d x and J = \int_{0}^{1} \frac{c o s x}{x} d x . Then which one of the following is true?

AIEEE Inequalities — FAQ

How many Inequalities questions come in AIEEE?▼

Our database has 6 Inequalities questions from AIEEE covering 2026 to 2026.

What difficulty are AIEEE Inequalities questions?▼

The 6 AIEEE Inequalities questions include 0 easy, 6 medium and 0 hard level questions.

Where can I find more Inequalities questions for other exams?▼

Visit /tag/inequalities to see all Inequalities questions across all exams including AIEEE 2006, Mathematics Mock Test - 2, Mathematics Mock Test - 4.

Inequalities Questions

Inequalities — AIEEE(1–6 of 6)

AIEEE Inequalities — FAQ