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BITSAT Indefinite Integration PYQs with Solutions

21 previous year questions from Indefinite Integration (BITSAT Mathematics) with answers and solutions. Numbered list, year tags, and one-tap solutions — built for serious JEE / NEET practice.

21 questionsMathematics2009–2024Answers + solutions

About Indefinite Integration PYQs

Indefinite Integration has 21 previous year questions in the Quantrex Academy BITSAT Mathematics bank. The 21 questions in this list come from BITSAT (21), spanning 2009 to 2024. Each question opens on its own page with the options, the correct answer and the worked solution where available.

Questions by year (this list)

2024: 1
2023: 4
2022: 2
2021: 4
2019: 1
2018: 1
2017: 1
2014: 1
2013: 1
2012: 1
2011: 1
2010: 1

Indefinite Integration questions with solutions

The value of ∫ e^ θ ( θ- θ) d θ is

BITSAT 2024 Solution View → 2

∫ ^ -1 x dx is equal to

BITSAT 2023 Solution View → 3

Value of ∫ d x x(a-x) is

BITSAT 2023 Solution View → 4

If ∫ ^ x (1+ x) dx 1+ x = ^ x f(x)+C , then f(x) is equal to

BITSAT 2023 Solution View → 5

∫ (x+3)/((x+4)^2) e^x d x is equal to

BITSAT 2023 Solution View → 6

The value of ∫ 1 [(x-1)^3(x+2)^5]^ (1)/(4) d x , is

BITSAT 2022 Solution View → 7

Let f(x)=∫ x^2 d x (1+x^2)(1+ .1+x^2) . and f(0)=0 , then the value of f(1) be

BITSAT 2022 Solution View → 8

If ∫ ( x)/( (x-α)) d x=A x+B (x-α)+C , then value of (A, B) is

BITSAT 2021 Solution View → 9

The value of ∫ ( x) d x is :

BITSAT 2021 Solution View → 10

∫ e^ x (1+x) ^ 2 (e^ x x) dx equals

BITSAT 2021 Solution View → 11

If ∫ (3 x+1)/((x-3)(x-5)) d x=∫ (-5)/((x-3)) d x+∫ (B)/((x-5)) d x then the value of B is

BITSAT 2021 Solution View → 12

The integral ∫ (1 + x - (1)/(x))e^ x + (1)/(x) dx is equal to

BITSAT 2019 Solution View → 13

Let P(x) = ∫ dx e^ x + 8e^ - x + 4e^ - 3x , Q(x) = ∫ dx e^ 3x + 8e^ x + 4e^ - x and R (x) = P (x) - 2Q (x) . If R(x) = (1)/(2) A ( B + 2e^ - x C ) +K,then the value of (A, B, C)&

BITSAT 2018 Solution View → 14

If ∫ ( x ) ^ 5 dx ( x ) ^ 7 + x^ 6 = ( x9 x^ 9 + 1 ) + C , then a + λ equal to

BITSAT 2017 Solution View → 15

Evaluate: ∫ 1 1+3 ^ 2 x+8 ^ 2 x dx

BITSAT 2014 Solution View → 16

∫ ( ^ 2 -1) ( ^ 2 +1) ^ 4 +1 dx is equal to

BITSAT 2013 Solution View → 17

Evaluate: ∫ x 4- ^ 3 dx

BITSAT 2012 Solution View → 18

Evaluate \(∫ (x^2)/(x^2-1) d x\)

BITSAT 2011 Solution View → 19

The slope of the tangent to the hyperbola \(2 x²-3 y²=6\) at \((3,2)\) is

BITSAT 2010 Solution View → 20

The equation of tangent to the curve \(y= x\) at the point \((π, 0)\) is

BITSAT 2009 Solution View → 21

If \( ∫ (2 x- x+λ)/( x+ x-2) d x\) \(=A | x+ x-2|+B x+C\). Then the ordered triplet \(A, B, λ\) is -

BITSAT 2009 Solution View →

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Related BITSAT Mathematics chapters

Application of Derivatives (67)Sequences and Series (51)Probability (44)Three Dimensional Geometry (40)Functions (39)Binomial Theorem (34)Permutation and Combination (31)Complex Number (30)Circle (27)Differential Equations (27)Straight Lines (27)Vector Algebra (25)

Indefinite Integration in other exams

JEE Indefinite Integration (297)NDA Indefinite Integration (77)