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Gravitation MCQs (Free Practice Questions)

Practice 10 carefully selected Gravitation MCQs with explanations. Continue practicing 500+ chapter-wise questions inside the Exam Sprinter app.

What is Gravitation?

Gravitation covers the essential principles and concepts required for NEET UG.

💡 Why Study Gravitation?

Highly important, frequently tested in previous years.

Parameter	Details / Relevance
Target Exam	NEET UG
Subject Category	Physics
Recommended Study Duration	10 Hours
Expected Questions	2 Questions
Difficulty Index	Hard
Interactive Solved MCQs	10 Questions (Complete Explanations)
Adaptive App Practice	500+ Questions & AI Tutor Supported

⚠️ Common Pitfalls to Avoid

Neglecting foundational prerequisites (make sure you review related chapters in the learning path).
Calculation and sign convention errors during numerical steps.
Confusing intermediate results with the final correct answer options.

🗺️ Recommended learning path

Rotational Motion➔Gravitation (Current)➔Properties of Matter

What You Will Learn

✓ Gravitation Fundamentals
✓ Key applications of Gravitation
✓ Advanced problem solving in Gravitation

Cheat Sheet & Formulas

$$F = ma$$
$$\Delta G = \Delta H - T\Delta S$$

Practice Questions

⏱ 60sHard

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

⏱ 65sMedium

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

⏱ 70sEasy

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

⏱ 75sHard

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

⏱ 80sMedium

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

⏱ 85sEasy

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

⏱ 90sHard

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

⏱ 95sMedium

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

⏱ 100sEasy

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

Q10

⏱ 105sHard

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

Chapter Guide ✓→Formulas ✓→10 Questions ✓→Next: 500+ Questions in App

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Frequently Asked Questions

Is Gravitation difficult for the exam?▼

Yes, Gravitation requires strong conceptual clarity and practice of standard NEET UG style questions.

✓ Key Takeaways for Gravitation

High exam relevance: 2 questions on average are expected from this chapter.
Standard formulas: Comprehensive formula sheets and formulas are fully covered in the cheat sheet section above.
Practice and explanation: 10 standard MCQs are solved step-by-step to clarify common numerical and conceptual methods.
Step-by-step learning: Start with the formulas, work through the questions, and then download the mobile app for extensive practice.

Gravitation MCQs (Free Practice Questions)

🤖 Quick AI Summary

What is Gravitation?

💡 Why Study Gravitation?

⚠️ Common Pitfalls to Avoid

🗺️ Recommended learning path

What You Will Learn

Cheat Sheet & Formulas

Practice Questions

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

Want to master Gravitation?

Frequently Asked Questions

✓ Key Takeaways for Gravitation

🔗 Related Study Resources

Gravitation MCQs (Free Practice Questions)

🤖 Quick AI Summary

What is Gravitation?

💡 Why Study Gravitation?

⚠️ Common Pitfalls to Avoid

🗺️ Recommended learning path

What You Will Learn

Cheat Sheet & Formulas

Practice Questions

The escape velocity of a body from the Earth is vev_eve​. If the radius of Earth contract to 14\frac{1}{4}41​ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is vev_eve​. If the radius of Earth contract to 14\frac{1}{4}41​ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is vev_eve​. If the radius of Earth contract to 14\frac{1}{4}41​ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is vev_eve​. If the radius of Earth contract to 14\frac{1}{4}41​ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is vev_eve​. If the radius of Earth contract to 14\frac{1}{4}41​ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is vev_eve​. If the radius of Earth contract to 14\frac{1}{4}41​ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is vev_eve​. If the radius of Earth contract to 14\frac{1}{4}41​ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is vev_eve​. If the radius of Earth contract to 14\frac{1}{4}41​ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is vev_eve​. If the radius of Earth contract to 14\frac{1}{4}41​ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is vev_eve​. If the radius of Earth contract to 14\frac{1}{4}41​ of its present value without any change in its mass, the new escape velocity will be:

Want to master Gravitation?

Frequently Asked Questions

✓ Key Takeaways for Gravitation

🔗 Related Study Resources

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be:

The escape velocity of a body from the Earth is $v_e$ . If the radius of Earth contract to $\frac{1}{4}$ of its present value without any change in its mass, the new escape velocity will be: