| Chapter No. | Topic | Number of Solved Numericals | |-------------|-------------------------------|-----------------------------| | 1 | Dimensions & Measurement | 42 | | 2 | Motion in a Straight Line | 58 | | 3 | Motion in a Plane | 51 | | 4 | Newton’s Laws of Motion | 67 | | 5 | Friction | 44 | | 6 | Work, Energy & Power | 53 | | 7 | Circular Motion | 38 | | 8 | Centre of Mass & Collisions | 46 | | 9 | Rotational Mechanics | 55 | | 10 | Gravitation | 40 | | 11 | Properties of Matter (Elasticity) | 32 | | 12 | Fluid Mechanics | 47 | | 13 | Thermodynamics (First Law) | 39 | | 14 | Kinetic Theory of Gases | 28 | | 15 | Oscillations (SHM) | 35 | | 16 | Waves | 31 |
From basic "plug-and-play" formulas to complex multi-step logic, the book covers every angle.
| | Areas for Improvement | | :--- | :--- | | "Amazing book" for practice | "The layout... is poor" | | Loved how easy it was to understand | Content "does not seem very scientific" | | Perfect for practicing Class 11 physics | Becomes "repetitive very early on" | | Worth the money | Author comes across as "quite preachy" |
: Problems often start with basic direct applications and gradually move toward more complex scenarios. Competitive Edge m karim physics numerical book solution class 11
This chapter mirrors electrostatic concepts taught in Class 12, making it vital for long-term preparation.
M. Karim shines here. Solutions often include Free Body Diagrams (FBD) which are crucial for understanding tension, friction, and normal force.
Using the equation: $$f = \mu N$$, where $\mu$ is the coefficient of friction and $N$ is the normal reaction. | Chapter No
Mastering physics in Class 11 requires a shift from rote memorization to deep analytical thinking. For decades, competitive exam aspirants and high school students have turned to as their definitive practice manual.
: High-level problems combining multiple physics concepts. High Volume of Practice Problems
( u = 72 \text km/h = 20 \text m/s ), ( v = 0 ), ( t = 5 \text s ) Formula: ( a = \fracv-ut ), ( s = \fracu+v2\times t ) Calculation: ( a = \frac0-205 = -4 \text m/s^2 ) (retardation = ( 4 \text m/s^2 )) ( s = \frac20+02 \times 5 = 50 \text m ) Answer: Retardation = ( 4 \text m/s^2 ), distance = ( 50 \text m ) is poor" | | Loved how easy it
Rohan was curious and a bit apprehensive, but his curiosity got the better of him. He decided to go to the old physics lab at 5 pm.
This chapter involves heavy calculation with large scientific notations ( ). Solutions help you learn approximation techniques. 7. Properties of Bulk Matter (Solids and Fluids)