What is the difficulty level of Integration questions in AIEEE?

AIEEE Integration questions include 0 easy, 16 medium, and 2 hard questions on ExamTest.live.

Are AIEEE Integration questions free?

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

ExamTest.live has 18 Integration questions from AIEEE, covering years 2004–2026.

Filter:

Q1mediummcqMathematicsAIEEE-CBSE-ENG-032026

If f (y) = e^{y}, g (y) = y for y > 0 and F (t) = \int_{0}^{t} f (t - y) g (y) d y, then:

Q2mediummcqMathematicsAIEEE 20122026

If the integral \int \frac{5 t a n x}{t a n x - 2} d x = x + a ln ∣ sin x - 2 cos x ∣ + k, then a is equal to:

Q3mediummcqMathematicsFIITJEE AIEEE 2011 (Set Q)2026

The value of \int_{0}^{1} 8 \frac{l n ( 1 + x )}{1 + x ^{2}} d x is:

Q4mediummcqMathematicsAIEEE-CBSE-ENG-032026

Let f (x) be a function satisfying f^{'} (x) = f (x) with f (0) = 1 and g (x) be a function that satisfies f (x) + g (x) = x^{2} . Then the value of the integral \int_{0}^{1} f (x) g (x) d x, is:

Q5mediummcqMathematicsAIEEE-CBSE-ENG-032026

Let \frac{d}{d x} F (x) = \frac{e ^{s i n x}}{x}, x > 0 . If \int_{1}^{4} \frac{3 e ^{s i n x^{3}}}{x} d x = F (k) - F (1), then one of the possible values of k, is:

Q6mediummcqMathematicsAIEEE-CBSE-ENG-032026

lim_{n \to \infty} [\frac{1 ^{3} + 2 ^{3} + 3 ^{3} + \dots + n ^{3}}{n ^{4}}] - lim_{n \to \infty} [\frac{1 ^{4} + 2 ^{4} + 3 ^{4} + \dots + n ^{4}}{n ^{5}}] is:

Q7mediummcqMathematicsAIEEE-CBSE-ENG-032026

The value of the integral I = \int_{0}^{1} x (1 - x)^{n} d x is:

Q8mediummcqMathematicsAIEEE-CBSE-ENG-032026

The value of lim_{x \to 0} \frac{\int _{0}^{x^{2}} s e c ^{2} t d t}{x s i n x} is:

Q9mediummcqMathematicsAIEEE-CBSE-ENG-032026

If f (a + b - x) = f (x), then \int_{a}^{b} x f (x) d x is equal to:

Q10mediummcqMathematicsAIEEE2026

\int {\frac{( l o g x - 1 )}{1 + ( l o g x ) ^{2}}}^{2} d x is equal to:

Q11mediummcqMathematicsAIEEE 20042004

0% accuracy

The value of \int_{- 2}^{3} ∣1 - x^{2} ∣ d x is

Q12hardmcqMathematicsAIEEE 20042004

0% accuracy

If \int_{0}^{π} x f (sin x) d x = A \int_{0}^{π /2} f (sin x) d x, then A is

Q13mediummcqMathematicsAIEEE 20042004

0% accuracy

\int \frac{d x}{c o s x - s i n x} is equal to

Q14hardmcqMathematicsAIEEE 20042004

0% accuracy

If f (x) = \frac{e ^{x}}{1 + e ^{x}}, I_{1} = \int_{f (- a)}^{f (a)} xg {x (1 - x)} d x and I_{2} = \int_{f (- a)}^{f (a)} g {x (1 - x)} d x, then the value of \frac{I _{2}}{I _{1}} is

Q15mediummcqMathematicsAIEEE 20042004

0% accuracy

If \int \frac{s i n x}{s i n ( x - α )} d x = A x + B lo g sin (x - α) + C, then value of (A, B) is

Q16mediummcqMathematicsAIEEE 20042004

0% accuracy

lim_{n \to \infty} \sum_{r = 1}^{n} \frac{1}{n} e^{\frac{r}{n}} is

Q17mediummcqMathematicsAIEEE 20042004

0% accuracy

The area of the region bounded by the curves y = ∣ x - 2∣, x = 1, x = 3 and the x -axis is

Q18mediummcqMathematicsAIEEE 20042004

0% accuracy

The value of I = \int_{0}^{π /2} \frac{( s i n x + c o s x ) ^{2}}{1 + s i n 2 x} d x is

How many Integration questions come in AIEEE?▼

Our database has 18 Integration questions from AIEEE covering 2004 to 2026.

What difficulty are AIEEE Integration questions?▼

The 18 AIEEE Integration questions include 0 easy, 16 medium and 2 hard level questions.

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

Visit /tag/integration to see all Integration questions across all exams including AIEEE 2004, AIEEE-CBSE-ENG-03, Mathematics Mock Test - 10.