The fundamental quantities of mechanics are mass (kg), length (m), time (s), and temperature (K). These quantities are used to describe the motion and interactions of objects in the context of classical mechanics.
Length, mass, and time are chosen as base quantities in mechanics because they are fundamental and independent of each other. By having these three base quantities, all other physical quantities in mechanics can be derived from them through a combination of multiplication and division. This simplifies the understanding and analysis of physical systems.
Fundamental quantities are independent of other physical quantities, while derived quantities are based on combinations of fundamental quantities using mathematical operations. Derived quantities cannot exist without fundamental quantities as they rely on them for their definition and calculation.
Fundamental quantities are basic physical quantities that serve as the foundation for derived quantities. Derived quantities are derived from fundamental quantities through mathematical combinations, such as multiplication or division. For example, velocity is a derived quantity (m/s) derived from fundamental quantities like length (m) and time (s).
In quantum mechanics, the commutator x, p2 represents the uncertainty principle between position (x) and momentum (p). It shows that the precise measurement of both quantities simultaneously is not possible, highlighting the fundamental uncertainty in quantum mechanics.
Fundamental quantities r those which r independent of other quantities and r scaler and on the other hand derived quantities r those which depends on fundamental quantities!! For example metre sqaure!
Length, mass, and time are chosen as base quantities in mechanics because they are fundamental and independent of each other. By having these three base quantities, all other physical quantities in mechanics can be derived from them through a combination of multiplication and division. This simplifies the understanding and analysis of physical systems.
Fundamental quantities are independent of other physical quantities, while derived quantities are based on combinations of fundamental quantities using mathematical operations. Derived quantities cannot exist without fundamental quantities as they rely on them for their definition and calculation.
Fundamental quantities are quantities that can be measured such as mass, length and temperature. Derived quantities are quantities that has to be calculated such as pressure, volume and work done.AnswerThe SI does not define 'fundamental quantity', instead it uses the term 'Base Unit'. All other units are 'Derived Units', so-called because they are each derived from combinations of Base Units.
Fundamental quantities are those which do not depend on other quantities. (i.e. temperature, mass, length)Derived quantities are those which depend on fundamental quantities. (i.e. force, volume, density)
There are a few fundamental principles of mechanics. The main fundamental principles are space, time, mass and force.
Fundamental quantities are basic physical quantities that serve as the foundation for derived quantities. Derived quantities are derived from fundamental quantities through mathematical combinations, such as multiplication or division. For example, velocity is a derived quantity (m/s) derived from fundamental quantities like length (m) and time (s).
the differentiate between fundamental quantity and derived quantity?
In quantum mechanics, the commutator x, p2 represents the uncertainty principle between position (x) and momentum (p). It shows that the precise measurement of both quantities simultaneously is not possible, highlighting the fundamental uncertainty in quantum mechanics.
Fundamental quantities r those which r independent of other quantities and r scaler and on the other hand derived quantities r those which depends on fundamental quantities!! For example metre sqaure!
ikgliol
the answer is sound and light
The hbar symbol in quantum mechanics represents the reduced Planck constant, which is a fundamental constant that relates to the quantization of physical quantities in the microscopic world. It plays a crucial role in determining the behavior of particles at the quantum level and is essential for understanding the principles of quantum mechanics.