Condition for Simple Harmonic Motion
Restoring force is directly proportional to displacement from mean position and directed towards equilibrium (F = -kx, a = -ω²x).
Grade 11th · Physics · Oscillations
In-depth theoretical breakdown, mathematical derivations, foundational axioms, and step-by-step proofs. covering Oscillations: Simple Harmonic Motion (SHM) & Simple Pendulum for Class 11th Physics.
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Restoring force is directly proportional to displacement from mean position and directed towards equilibrium (F = -kx, a = -ω²x).
Total mechanical energy is constant: E = ½ k A² = ½ m ω² A². At mean position (x=0), all energy is KE; at extremes (x=±A), all energy is PE.
Detailed educational reference for Oscillations: Simple Harmonic Motion (SHM) & Simple Pendulum. Designed for Class 11th students preparing for board exams and competitive entrance tests.
Always state the governing principle or formula first, write given values with standard SI units, substitute clearly, and highlight the final numerical answer with units in a box for full step marking.
Watch for unit prefixes (cm to m, minutes to seconds, g to kg, degrees to radians). In coordinate and ray optics problems, double-check Cartesian sign conventions before computing.
Test your understanding and perform instant calculations with these free online utilities.
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A pendulum whose time period is exactly 2 seconds (length ≈ 0.993 m on Earth surface).