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A physical quantity is a property of a material or system that can be quantified by measurementA physical quantity can be expressed as a value which is the algebraic multiplication of a numerical value and a unitFor example the physical quantity mass can be quantified as n kg where n is the numerical value and kg is the unit.

Dimension of all physical quantity. Length L meter 3. The number expressing the magnitude of a physical quantity is inversely proportional to the unit selected. Finding Dimension of Density.

The dimension of Fundamental Quantities are known and dimensional formulas for other quantities are derived from fundamental units. Amount of substance N molemol. Any physical quantity is either a scalar or a vector.

Mass is a fundamental unit with dimension M Volume is a cube of length. 107 rows All physical quantities can be expressed in terms of seven fundamental base quantities such as mass length time temperature electric current luminous intensity and amount of substance. A physical quantity possesses at least two characteristics in.

SI Examples of Derived Quantities and Their Units Property Symbol Unit Dimension Force F newton N kg m s 2 kg m s2 Speed v meter per second ms m s 1 ms Pressure P pascal Pa force per unit area kg m 1 s 2 Energy E joule J kg m2 s 2 Power W watt W energy per unit time kg m2 s 3 A physical quantity can be expressed with a unique combination of 7 base quanti-. The converse however is nottrue. If n 1 and n 2 are the numerical values of a physical quantity corresponding to the units u 1 and u 2 then n 1 u 1.

The dimension of physical quantitymay be definedas the number of times the fundamental units of mass lengthand time appear in the physical quantity. A given quantity can only ever have one specific physical dimension. L e n g t h L M a s s M.

Electric current I or A ampere 5. SNo Fundamental Physical Quantity Formula Dimensional Formula SI Unit of physical quantity 1. Dimensions of physical quantity do not depend on the system of units.

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