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What is Dimensional Formula of Velocity Gradient?

Velocity Gradient is defined as rate of change in velocity per unit of distance.

Mathematically,
Velocity Gradient= velocity/distance.

Dimensional Formula of velocity= M0L1T-1

Putting these values in above equation we get,
Dimensional Formula of Velocity Gradient = M0L0T-1
SI unit of Velocity Gradient is s-1

What is Dimensional Formula of Velocity of Light in Vacuum?

Velocity of Light in Vacuum is defined as the ratio of distanced travelled by light in vacuum to the time taken to do so. For Example: It takes 1/299792458 seconds for light in vacuum to pass 1 meter.

Mathematically,
Velocity of Light in vacuum = distance travelled / time taken = L/T.

Dimensional Formula of Length = M0L1T0
Dimensional Formula of Time = M0L0T1

Putting these values in above equation we get,
Dimensional Formula of Velocity of Light in Vacuum = M0L1T-1
SI unit of Velocity of Light in Vacuum  is ms-1

What is Dimensional Formula of Angular Frequency?

Angular Frequency is defined as rate of change of angular displacement.

Mathematically,
Angular Frequency can be defined as frequency in cycles multiplied by 2π.

Dimensional Formula of Frequency = 1/ M0L0T1 = M0L0T-1

Putting these values in above equation we get,

Dimensional Formula of Angular Frequency = 1/ M0L0T1 = M0L0T-1
SI unit of Angular Frequency is radian/sec.

What is Dimensional Formula of Frequency?

Frequency is the defined as number of complete cycles per second.

Mathematically,
Frequency = number of vibrations/sec

Dimensional Formula of Time = M0L0T1

Putting these values in above equation we get
Dimensional Formula of Frequency = 1/ M0L0T1 = M0L0T-1

Hence,
Dimensional Formula of Frequency = M0L0T-1
SI unit of Frequency is the hertz.

What is Dimensional Formula of Wavelength?

Wavelength is defined as the distance between identical points in the adjacent cycles of a waveform.

Mathematically,

Dimensional Formula of Length = M0L1T0

So ,
Dimensional Formula of Wavelength = M0L1T0
SI units of Angular Wavelength is m.