Proven Strategies to Excel in JEE Main 2025-26 Integral Calculus Mock Tests

Integral Calculus is a high-scoring chapter in JEE Maths, covering definite and indefinite integrals, properties, and area under curves. Mastering these concepts with practice will boost your confidence and accuracy on exam day. Take this mock test to assess your chapter understanding and sharpen your problem-solving skills for JEE Main 2025.

Mock Test Instructions for the Integral Calculus Mock Test 2:

20 questions from Integral Calculus
Time limit: 20 minutes
Single correct answer per question
Correct answers appear in bold green after submission

How Can JEE Mock Tests Help You Master Integral Calculus?

Identify your strengths and weaknesses in definite and indefinite integrals.
Improve accuracy with real JEE pattern MCQs on area under curve and properties of integrals.
Sharpen integration tricks and spot common calculation mistakes during practice.
Boost speed and timing with chapter-focused, timed mock tests.
Regular mock test attempts ensure formula retention and conceptual clarity for JEE Main.

Master Advanced Integration Techniques with Expert JEE Mock Tests

Practice expert-designed MCQs including substitution, by-parts, and partial fractions techniques.
Test coverage includes PYQ patterns and tricky JEE-integral calculus problems.
Instant feedback helps you improve each attempt and refine your problem-solving approach.
Develop exam confidence by simulating NTA-style MCQ environments.
Target high-weightage topics for a strong JEE Main 2025 result in Maths.

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Integral Calculus Mock Test for JEE Main 2025-26 – Practice & Solutions

Proven Strategies to Excel in JEE Main 2025-26 Integral Calculus Mock Tests

Mock Test Instructions for the Integral Calculus Mock Test 2:

Time Left: 20:00

Q1. If F(x) is an antiderivative of f(x), then ∫_a^bf(x) dx equals:

Q2. The value of ∫₀^π sin(x) dx is:

Q3. The integral ∫ x·e^x dx is equal to:

Q4. ∫₀² (3x² + 2x) dx equals:

Q5. If ∫f(x) dx = F(x) + C, then d/dx [F(x)] =

Q6. ∫ dx/(x² + 1) is:

Q7. The area bounded by y = x² and y = 4 is:

Q8. If ∫₁^e(1/x) dx = ?

Q9. The value of ∫cos(x) dx is:

Q10. ∫e^2x dx is:

Q11. The substitution x = tan(θ) is best suited for integrals of:

Q12. If f(x) is continuous on [a, b] and ∫_a^b f(x) dx = 0, then:

Q13. The integral ∫ log(x) dx is:

Q14. ∫₀^π/2 sin²(x) dx is:

Q15. The value of ∫₀^π/2 cos(x) dx is:

Q16. If ∫f(x) dx is an odd function, then f(x) is:

Q17. ∫ xⁿ dx is:

Q18. Which of the following is not a method of integration?

Q19. Area under y = |x| between x = -1 to x = 1 is:

Q20. ∫₀² x dx is:

How Can JEE Mock Tests Help You Master Integral Calculus?

Master Advanced Integration Techniques with Expert JEE Mock Tests

Subject-Wise Excellence: JEE Main Mock Test Links

Important Study Materials Links for JEE Exams

Integral Calculus Mock Test for JEE Main 2025-26 – Practice & Solutions

Proven Strategies to Excel in JEE Main 2025-26 Integral Calculus Mock Tests

Mock Test Instructions for the Integral Calculus Mock Test 2:

Time Left: 20:00

Q1. If F(x) is an antiderivative of f(x), then ∫abf(x) dx equals:

Q2. The value of ∫0π sin(x) dx is:

Q3. The integral ∫ x·ex dx is equal to:

Q4. ∫02 (3x2 + 2x) dx equals:

Q5. If ∫f(x) dx = F(x) + C, then d/dx [F(x)] =

Q6. ∫ dx/(x2 + 1) is:

Q7. The area bounded by y = x2 and y = 4 is:

Q8. If ∫1e(1/x) dx = ?

Q9. The value of ∫cos(x) dx is:

Q10. ∫e2x dx is:

Q11. The substitution x = tan(θ) is best suited for integrals of:

Q12. If f(x) is continuous on [a, b] and ∫ab f(x) dx = 0, then:

Q13. The integral ∫ log(x) dx is:

Q14. ∫0π/2 sin2(x) dx is:

Q15. The value of ∫0π/2 cos(x) dx is:

Q16. If ∫f(x) dx is an odd function, then f(x) is:

Q17. ∫ xn dx is:

Q18. Which of the following is not a method of integration?

Q19. Area under y = |x| between x = -1 to x = 1 is:

Q20. ∫02 x dx is:

How Can JEE Mock Tests Help You Master Integral Calculus?

Master Advanced Integration Techniques with Expert JEE Mock Tests

Subject-Wise Excellence: JEE Main Mock Test Links

Important Study Materials Links for JEE Exams

Q1. If F(x) is an antiderivative of f(x), then ∫_a^bf(x) dx equals:

Q2. The value of ∫₀^π sin(x) dx is:

Q3. The integral ∫ x·e^x dx is equal to:

Q4. ∫₀² (3x² + 2x) dx equals:

Q6. ∫ dx/(x² + 1) is:

Q7. The area bounded by y = x² and y = 4 is:

Q8. If ∫₁^e(1/x) dx = ?

Q10. ∫e^2x dx is:

Q12. If f(x) is continuous on [a, b] and ∫_a^b f(x) dx = 0, then:

Q14. ∫₀^π/2 sin²(x) dx is:

Q15. The value of ∫₀^π/2 cos(x) dx is:

Q17. ∫ xⁿ dx is:

Q20. ∫₀² x dx is: