JEE Main MCQ & Objective Questions

The JEE Main exam is a crucial step for students aspiring to enter prestigious engineering colleges in India. It tests not only knowledge but also the ability to apply concepts effectively. Practicing MCQs and objective questions is essential for scoring better, as it helps in familiarizing students with the exam pattern and enhances their problem-solving skills. Engaging with practice questions allows students to identify important questions and strengthen their exam preparation.

What You Will Practise Here

  • Fundamental concepts of Physics, Chemistry, and Mathematics
  • Key formulas and their applications in problem-solving
  • Important definitions and theories relevant to JEE Main
  • Diagrams and graphical representations for better understanding
  • Numerical problems and their step-by-step solutions
  • Previous years' JEE Main questions for real exam experience
  • Time management strategies while solving MCQs

Exam Relevance

The topics covered in JEE Main are not only significant for the JEE exam but also appear in various CBSE and State Board examinations. Many concepts are shared with the NEET syllabus, making them relevant across multiple competitive exams. Common question patterns include conceptual applications, numerical problems, and theoretical questions that assess a student's understanding of core subjects.

Common Mistakes Students Make

  • Misinterpreting the question stem, leading to incorrect answers
  • Neglecting units in numerical problems, which can change the outcome
  • Overlooking negative marking and not managing time effectively
  • Relying too heavily on rote memorization instead of understanding concepts
  • Failing to review and analyze mistakes from practice tests

FAQs

Question: How can I improve my speed in solving JEE Main MCQ questions?
Answer: Regular practice with timed quizzes and focusing on shortcuts can significantly enhance your speed.

Question: Are the JEE Main objective questions similar to previous years' papers?
Answer: Yes, many questions are based on previous years' patterns, so practicing them can be beneficial.

Question: What is the best way to approach JEE Main practice questions?
Answer: Start with understanding the concepts, then attempt practice questions, and finally review your answers to learn from mistakes.

Now is the time to take charge of your preparation! Dive into solving JEE Main MCQs and practice questions to test your understanding and boost your confidence for the exam.

Q. Solve the inequality 6 - 3x ≥ 0. What is the solution?
  • A. x ≤ 2
  • B. x ≥ 2
  • C. x < 2
  • D. x > 2
Q. Solve the inequality 6x + 2 < 14.
  • A. x < 2
  • B. x < 3
  • C. x > 2
  • D. x > 3
Q. Solve the inequality 7 - 3x > 1.
  • A. x < 2
  • B. x > 2
  • C. x < 3
  • D. x > 3
Q. Solve the inequality 7 - 3x > 1. What is the solution?
  • A. x < 2
  • B. x > 2
  • C. x ≤ 2
  • D. x ≥ 2
Q. Solve the inequality 7 - 3x < 1. What is the solution?
  • A. x < 2
  • B. x > 2
  • C. x < 3
  • D. x > 3
Q. Solve the inequality 7 - x < 2.
  • A. x > 5
  • B. x < 5
  • C. x > 7
  • D. x < 7
Q. Solve the inequality 7x + 2 < 3x + 10.
  • A. x < 2
  • B. x > 2
  • C. x ≤ 2
  • D. x ≥ 2
Q. Solve the inequality 7x - 4 < 2x + 11. What is the solution?
  • A. x < 3
  • B. x > 3
  • C. x ≤ 3
  • D. x ≥ 3
Q. Solve the inequality 7x - 5 < 2x + 10. What is the solution?
  • A. x < 1
  • B. x > 1
  • C. x < 2
  • D. x > 2
Q. Solve the inequality 8 - x > 3.
  • A. x < 5
  • B. x > 5
  • C. x < 3
  • D. x > 3
Q. Solve the inequality x/3 + 2 > 1. What is the solution?
  • A. x > -3
  • B. x < -3
  • C. x > 3
  • D. x < 3
Q. Solve the inequality x/3 - 2 > 1. What is the solution set?
  • A. x < 9
  • B. x > 9
  • C. x < 3
  • D. x > 3
Q. Solve the inequality x/3 - 2 ≤ 1. What is the solution?
  • A. x ≤ 9
  • B. x ≥ 9
  • C. x ≤ 3
  • D. x ≥ 3
Q. Solve the inequality x/4 - 1 < 0.
  • A. x < 4
  • B. x > 4
  • C. x ≤ 4
  • D. x ≥ 4
Q. Solve the inequality: 4x + 1 ≥ 3.
  • A. x ≥ 0.5
  • B. x ≤ 0.5
  • C. x ≥ 1
  • D. x ≤ 1
Q. Solve the inequality: 6 - x ≤ 2.
  • A. x ≥ 4
  • B. x ≤ 4
  • C. x ≥ 6
  • D. x ≤ 6
Q. The angle between the lines represented by the equation 2x^2 + 3xy + y^2 = 0 is:
  • A. 0 degrees
  • B. 45 degrees
  • C. 90 degrees
  • D. 60 degrees
Q. The angle between the lines represented by the equation 3x^2 - 4xy + 2y^2 = 0 is:
  • A. 30 degrees
  • B. 45 degrees
  • C. 60 degrees
  • D. 90 degrees
Q. The area of a rectangle with vertices at (1, 1), (1, 4), (5, 1), and (5, 4) is:
  • A. 12
  • B. 16
  • C. 20
  • D. 24
Q. The area of a triangle with vertices at (0,0), (4,0), and (0,3) is:
  • A. 6
  • B. 8
  • C. 12
  • D. 10
Q. The area of triangle ABC is 24 cm², and the base BC = 8 cm. What is the height from A to BC?
  • A. 6 cm
  • B. 8 cm
  • C. 4 cm
  • D. 3 cm
Q. The area of triangle ABC is 30 square units, and the base BC is 10 units. What is the height from A to BC?
  • A. 3 units
  • B. 6 units
  • C. 5 units
  • D. 4 units
Q. The argument of the complex number z = -1 - i is?
  • A. -3π/4
  • B. 3π/4
  • C. π/4
  • D. -π/4
Q. The Arrhenius equation relates the rate constant to which of the following?
  • A. Temperature and concentration
  • B. Temperature and activation energy
  • C. Concentration and pressure
  • D. Temperature and volume
Q. The average kinetic energy of gas molecules is proportional to which of the following?
  • A. Pressure
  • B. Volume
  • C. Temperature
  • D. Density
Q. The average of five numbers is 18. If one number is excluded, the average becomes 16. What is the excluded number?
  • A. 20
  • B. 22
  • C. 24
  • D. 26
Q. The average of five numbers is 18. If one number is removed, the average becomes 16. What was the removed number?
  • A. 20
  • B. 22
  • C. 24
  • D. 26
Q. The concept of an ideal gas is based on which of the following assumptions?
  • A. Molecules have no volume
  • B. Molecules do not attract or repel each other
  • C. Collisions are perfectly elastic
  • D. All of the above
Q. The concept of mean free path is associated with which of the following?
  • A. Distance traveled by a gas molecule between collisions
  • B. Average speed of gas molecules
  • C. Pressure of the gas
  • D. Volume of the gas
Q. The condition for the lines represented by ax^2 + 2hxy + by^2 = 0 to be parallel is:
  • A. h^2 = ab
  • B. h^2 > ab
  • C. h^2 < ab
  • D. a + b = 0
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