Significant Figures
Questions related to significant figures may appear in the exam.
Importance of identifying significant digits.
Multiple choice questions on the derivation of formulas, checking correctness, and conversions between measurement systems.
Only the same type of quantities can be added or subtracted.
Key Areas of Focus
Derivation of the formula.
Checking the correctness of the formula.
Important questions on Units & Measurement provided by Sciphy.
Motion in a Straight Line
Important topics include derivation of equations and graphical methods of motion.
Understanding velocity-time and position-time graphs is crucial:
The slope of the graph indicates velocity.
Nature of graphs such as position-time graph.
Important Concepts
Average velocity, instantaneous velocity, average speed, and speed.
Numerical problems related to these topics are significant for the exam.
Key Concepts
Laws of vector addition are critical:
Parallelogram law and analytical treatment of vector addition.
Resolution of vectors:
Practical examples such as pulling versus pushing a lawn roller.
Numeric Problems
Important numericals on cross product, dot product, and results related to vectors.
Derivations and numericals related to horizontal and angular projectile motion.
Grasp uniform circular motion and centripetal acceleration concepts.
Newton's Second Law
Focus on impulse-momentum theorem, particularly calculations involving average force versus time.
Other Important Topics
Applications of inertia (e.g., why passengers lean forward in a bus when it stops suddenly).
Numerical assignments related to equilibrium of concurrent forces and motion of connected bodies.
Conservation of momentum is essential, including examples and applications.
Key Concepts
Important derivations related to work-energy theorem and elastic vs. inelastic collisions.
Understand conservative nature of potential energy and conservation of mechanical energy.
Numerical Importance
Motion along vertical paths and relationships between kinetic energy and linear momentum are significant.
Key Topics
Concept of angular momentum and important equations associated with it.
Numerical problems related to the velocity of the center of mass.
Topic Importance
Understanding rotational motion and related derivations are 70% critical.
Key Areas
Variations in gravitational acceleration with height are crucial for both theoretical and numerical problems.
Escape speed, orbital speed, and Kepler's laws are topics of focus.
Key Topics
Conceptual questions on stress, strain, and the basics of physical properties of solids.
Related numerical problems and MCQs are important for understanding material properties.
Key Topics
Understand Bernoulli's theorem and applications.
Pascal's law and its implications in fluid mechanics.
Focus Areas
Numerical problems related to thermo-properties and Stefan's law.
Key theoretical concepts such as the first law of thermodynamics.
Key Topics
Understanding pressure, its derivation through kinetic theory, and specific heat capacities of various gases.
Important numericals concerning kinetic energy and molecular behavior of gases.
Key Concepts
Energy in simple harmonic motion, derivations for pendulum time period, and wave properties.
Fundamental concepts of standing waves in strings and various harmonic modes.
Class 11 Physics Important Derivations (1)
Significant Figures
Questions related to significant figures may appear in the exam.
Importance of identifying significant digits.
Multiple choice questions on the derivation of formulas, checking correctness, and conversions between measurement systems.
Only the same type of quantities can be added or subtracted.
Key Areas of Focus
Derivation of the formula.
Checking the correctness of the formula.
Important questions on Units & Measurement provided by Sciphy.
Motion in a Straight Line
Important topics include derivation of equations and graphical methods of motion.
Understanding velocity-time and position-time graphs is crucial:
The slope of the graph indicates velocity.
Nature of graphs such as position-time graph.
Important Concepts
Average velocity, instantaneous velocity, average speed, and speed.
Numerical problems related to these topics are significant for the exam.
Key Concepts
Laws of vector addition are critical:
Parallelogram law and analytical treatment of vector addition.
Resolution of vectors:
Practical examples such as pulling versus pushing a lawn roller.
Numeric Problems
Important numericals on cross product, dot product, and results related to vectors.
Derivations and numericals related to horizontal and angular projectile motion.
Grasp uniform circular motion and centripetal acceleration concepts.
Newton's Second Law
Focus on impulse-momentum theorem, particularly calculations involving average force versus time.
Other Important Topics
Applications of inertia (e.g., why passengers lean forward in a bus when it stops suddenly).
Numerical assignments related to equilibrium of concurrent forces and motion of connected bodies.
Conservation of momentum is essential, including examples and applications.
Key Concepts
Important derivations related to work-energy theorem and elastic vs. inelastic collisions.
Understand conservative nature of potential energy and conservation of mechanical energy.
Numerical Importance
Motion along vertical paths and relationships between kinetic energy and linear momentum are significant.
Key Topics
Concept of angular momentum and important equations associated with it.
Numerical problems related to the velocity of the center of mass.
Topic Importance
Understanding rotational motion and related derivations are 70% critical.
Key Areas
Variations in gravitational acceleration with height are crucial for both theoretical and numerical problems.
Escape speed, orbital speed, and Kepler's laws are topics of focus.
Key Topics
Conceptual questions on stress, strain, and the basics of physical properties of solids.
Related numerical problems and MCQs are important for understanding material properties.
Key Topics
Understand Bernoulli's theorem and applications.
Pascal's law and its implications in fluid mechanics.
Focus Areas
Numerical problems related to thermo-properties and Stefan's law.
Key theoretical concepts such as the first law of thermodynamics.
Key Topics
Understanding pressure, its derivation through kinetic theory, and specific heat capacities of various gases.
Important numericals concerning kinetic energy and molecular behavior of gases.
Key Concepts
Energy in simple harmonic motion, derivations for pendulum time period, and wave properties.
Fundamental concepts of standing waves in strings and various harmonic modes.