Dimensional Analysis
ICSE · Class 11 · Physics
Quick revision notes for Dimensional Analysis — ICSE Class 11 Physics. Key concepts, formulas, and definitions for last-minute revision.
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1. Dimensions and Dimensional Formula
- Dimensions are the powers to which the fundamental units are raised to obtain the unit of a derived quantity.
- Length, mass, and time are represented by [L], [M], and [T].
- If a quantity has powers a, b, and c in length, mass, and time, its dimensional formula is [L^a M^b T^c].
2. Dimensionless Quantities and Classification
- Pure ratios and pure numbers do not have dimensions and are called dimensionless quantities.
- Angle, strain, relative density, pi, sin theta, and tan theta are dimensionless quantities.
- A dimensionless quantity may still have a unit, but a unitless quantity cannot possess dimensions.
3. Principle of Homogeneity and Uses of Dimensional Analysis
- Every equation relating physical quantities must be dimensionally homogeneous.
- Only quantities with the same dimensions can be added, subtracted, or equated.
- This principle is used to check whether a physical equation is correct.
4. Limitations of Dimensional Analysis
- Dimensional analysis cannot calculate the value of a dimensionless constant.
- It cannot establish relations when a quantity depends on more than three factors.
- It cannot be used for equations involving trigonometric, exponential, or logarithmic terms.
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