JEE Questions for Maths Indefinite Integrals Quiz 2 - MCQExams.com

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(1, -1)
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(-1, 1)
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(1/2, - (1/2)))
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(1/2, 1/2)

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None of these

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Maths-Indefinite Integrals-29466.png

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Maths-Indefinite Integrals-29472.png

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Maths-Indefinite Integrals-29479.png

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Maths-Indefinite Integrals-29484.png

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Maths-Indefinite Integrals-29490.png

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Maths-Indefinite Integrals-29495.png

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Maths-Indefinite Integrals-29502.png

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Maths-Indefinite Integrals-29508.png

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3
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0
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1
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2

Maths-Indefinite Integrals-29510.png

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1/2
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3
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2
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1

Maths-Indefinite Integrals-29512.png

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Maths-Indefinite Integrals-29518.png

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tan x - x + C
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tan x + x + C
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x - tan x + C
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-x - cot x + C

Maths-Indefinite Integrals-29520.png

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I1 = I2
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I2 = π/2 I1
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I1 + I2 = π/2 x + C
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I1 + I2 = π/2
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None of these

Maths-Indefinite Integrals-29522.png

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Maths-Indefinite Integrals-29528.png

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Maths-Indefinite Integrals-29534.png

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Maths-Indefinite Integrals-29540.png

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cos-1 θ + C
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θ + C
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sin-1 θ + C
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sin-1 (cos θ) + C

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Maths-Indefinite Integrals-29554.png

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Maths-Indefinite Integrals-29560.png

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1
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-1
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0
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2

Maths-Indefinite Integrals-29562.png

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Maths-Indefinite Integrals-29568.png

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sin-1(2x -+ C
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sin-1 (2x ++ C
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sin-1(3 - 2x) + C
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sin-1(5 - 2x) + C

Maths-Indefinite Integrals-29570.png

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tan x - sec x + C
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log (1 + sec x) + C
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secx + tan x+ C
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log sin x + log cos x + C

Maths-Indefinite Integrals-29572.png

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Maths-Indefinite Integrals-29578.png

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Maths-Indefinite Integrals-29584.png

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Maths-Indefinite Integrals-29590.png

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Statement I is correct, Statement II is correct; Statement II is correct explanation for Statement I
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Statement I is correct, Statement II is correct ; Statement II is not a correct explanation for Statement I
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Statement I is correct, Statement II is correct
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Statement I is incorrect, Statement II is correct

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Maths-Indefinite Integrals-29611.png

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Maths-Indefinite Integrals-29623.png

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Maths-Indefinite Integrals-29629.png

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tan x/2
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log |tan (x/2)|
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log |sin x|
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log |cos x|

Maths-Indefinite Integrals-29631.png

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k = -1/2
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k = -1/8
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k = -1/4
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None of these

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If linear function f(x) and g(x) satisfy
Maths-Indefinite Integrals-29657.png

Maths-Indefinite Integrals-29657.png

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f(x) = 3(x - 1)
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f(x) = 3x - 5
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g(x) = 3(x - 1)
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g(x) = 3 + x

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