
Kinetic Theory β Kinetic Energy & Temperature, Degrees of Freedom, Specific Heats
Physics Β· Grade 11 Β· Week 34 Β· 25 questions
In Grade 11 physics, Kinetic Theory introduces you to Kinetic Energy & Temperature, Degrees of Freedom, and Specific Heats. Mastering these ideas sharpens your problem-solving for numericals and conceptual questions alike.
What you'll practise
- Calculate Kinetic Energy & Temperature
- Derive Degrees of Freedom
- Calculate Specific Heats
- Apply kinetic theory concepts to NCERT exercise and exemplar problems
All 25 questions in this Kinetic Theory β Kinetic Energy & Temperature, Degrees of Freedom, Specific Heats quiz
Grade 11 Physics β Kinetic Theory β Kinetic Energy & Temperature, Degrees of Freedom, Specific Heats: 25 practice questions with instant scoring and explanations.
- Kinetic theory relates pressure to:
- P = (1/3)Ο<vΒ²> where <vΒ²> is:
- Average translational KE per molecule at T:
- RMS speed v_rms = :
- v_rms also = :
- Most probable speed v_p = :
- Mean speed v_avg = :
- Order of speeds: v_p, v_avg, v_rms:
- Degree of freedom for monatomic gas:
- Degree of freedom for diatomic gas at room T:
- Degree of freedom for nonlinear polyatomic gas:
- Energy per molecule per degree of freedom:
- Internal energy per mole U = :
- For monatomic gas, C_v = :
- For monatomic gas, C_p = :
- For diatomic gas at room T, C_v = :
- For diatomic gas at room T, Ξ³ = :
- Law of equipartition of energy says each DOF has energy:
- For nonlinear polyatomic gas Ξ³ β :
- Mean free path Ξ» = :
- As T increases at constant V, mean free path:
- As P increases at constant T, mean free path:
- Brownian motion is due to:
- If RMS speed is v at T, at 4T it is:
- Temperature is a measure of:
Question 1 of 250 correct so far