Angle of light ray when uncertainty in position is given Calculator

Category	Chemistry ↺
Chemistry	Atomic structure ↺
Atomic-Structure	Heisenberg's Uncertainty Principle ↺

✖Wavelength is the distance between identical points (adjacent crests) in the adjacent cycles of a waveform signal propagated in space or along a wireⓘ Wavelength [λ]			+10% -10%
✖Uncertainty in position is the accuracy of the measurement of particle.ⓘ Uncertainty in position [Δx]			+10% -10%

✖Theta is an angle that can be defined as the figure formed by two rays meeting at a common endpoint.ⓘ Angle of light ray when uncertainty in position is given [ϑ]

⎘ Copy

👎 Report Issue!

👍 Share Now!

You are here:

Akshada Kulkarni

National Institute of Information Technology (NIIT), Neemrana

Akshada Kulkarni has created this Calculator and 300+ more calculators!

Pragati Jaju

College Of Engineering (COEP), Pune

Pragati Jaju has verified this Calculator and 200+ more calculators!

< 11 Other formulas that you can solve using the same Inputs

Distance from center to a light source for destructive interference in YDSE

Distance from center to the light source=((2*Number-1)*Wavelength*Distance between slits and screen)/(2*Distance between two coherent sources) GO

Distance from center to a light source for constructive interference in YDSE

Distance from center to the light source=(Number*Wavelength*Distance between slits and screen)/Distance between two coherent sources GO

Fringe Width

Fringe Width=(Wavelength*Distance between slits and screen)/Distance between two coherent sources GO

Optical path difference when fringe width is given

Optical path difference=(Refractive Index-1)*Thickness*Fringe Width/Wavelength GO

Distance from center to a light source for destructive interference in YDSE

Distance from center to the light source=(2*Number+1)*Wavelength/2 GO

Phase Difference

Phase Difference=(2*pi*Path Difference)/Wavelength GO

Thin-film destructive interference in reflected light

Destructive Interference=Number*Wavelength GO

Path difference for minima in Young’s double-slit experiment

Path Difference=(2*Number-1)*Wavelength/2 GO

Path difference for minima in Young’s double-slit experiment

Path Difference=(2*Number+1)*Wavelength/2 GO

Path difference of two progressive wave

Path Difference=(2*pi)/Wavelength GO

Path difference in YDSE when λ is given

Path Difference=Number*Wavelength GO

< 8 Other formulas that calculate the same Output

Angel Between Voltage And Armature Current Using 3-phase Mechanical Power

Theta=acos((Mechanical Power+(3*Armature Current*Armature Current*Armature resistance))/((3^(1/2))*Load current*Load Voltage )) GO

Angle between orbital angular momentum and z-axis

Theta=acos(Magnetic quantum number/(sqrt(Azimuthal Quantum Number*(Azimuthal Quantum Number+1)))) GO

Angle between angular momentum and momentum along z-axis

Theta=acos(Angular momentum along z_axis/quantization of angular momentum) GO

Angle of light ray when uncertainty in momentum is given

Theta=asin((Uncertainty in momentum*Wavelength)/(2*[hP])) GO

Angel Between Voltage And Armature Current Using 3-phase Input Power

Theta=acos(Input Power/(Voltage*Armature Current)) GO

Angel Between Voltage And Armature Current using input Power

Theta=acos(Input Power/(Voltage*Armature Current)) GO

Arc Angle from Arc length and Radius

Theta=(pi*Arc Length)/(radius of circle*180) GO

Angle between the diagonal and rectangle side in terms of the angle between the diagonals

Theta=Angle Between Two Diagonals/2 GO

Angle of light ray when uncertainty in position is given Formula

Theta=asin(Wavelength/Uncertainty in position)
ϑ=asin(λ/Δx)

More formulas

Uncertainty in position GO

Uncertainty in momentum GO

Uncertainty in velocity GO

Mass in Uncertainty principle GO

Uncertainty in energy GO

Uncertainty in time GO

Momentum of a particle GO

Wavelength of particle when momentum is given GO

Early form of Uncertainty principle GO

Uncertainty in position when angle of light ray is given GO

Wavelength of light ray when uncertainty in position is given GO

Uncertainty in momentum when angle of light ray is given GO

Angle of light ray when uncertainty in momentum is given GO

Wavelength when uncertainty in momentum is given GO

Uncertainty in position when uncertainty in velocity is given GO

Uncertainty in momentum when uncertainty in velocity is given GO

Mass a of microscopic particle in uncertainty relation GO

Mass b of microscopic particle in uncertainty relation GO

uncertainty in position of particle a GO

Uncertainty in position of particle b GO

Uncertainty in velocity of particle a GO

Uncertainty in velocity of particle b GO

What is Heisenberg's Uncertainty Principle?

Heisenberg's Uncertainty Principle states that ' It is impossible to determine simultaneously, the exact position as well as momentum of an electron'. It is mathematically possible to express the uncertainty that, Heisenberg concluded, always exists if one attempts to measure the momentum and position of particles. First, we must define the variable “x” as the position of the particle, and define “p” as the momentum of the particle.

Is Heisenberg’s Uncertainty Principle noticeable in All Matter Waves?

Heisenberg’s principle is applicable to all matter waves. The measurement error of any two conjugate properties, whose dimensions happen to be joule sec, like position-momentum, time-energy will be guided by the Heisenberg’s value. But, it will be noticeable and of significance only for small particles like an electron with very low mass. A bigger particle with heavy mass will show the error to be very small and negligible.

How to Calculate Angle of light ray when uncertainty in position is given?

Angle of light ray when uncertainty in position is given calculator uses Theta=asin(Wavelength/Uncertainty in position) to calculate the Theta, The Angle of light ray when uncertainty in position is given can be defined as the figure formed by two rays meeting at a common end point. Theta and is denoted by ϑ symbol.

How to calculate Angle of light ray when uncertainty in position is given using this online calculator? To use this online calculator for Angle of light ray when uncertainty in position is given, enter Wavelength (λ) and Uncertainty in position (Δx) and hit the calculate button. Here is how the Angle of light ray when uncertainty in position is given calculation can be explained with given input values -> 11.53696 = asin(2/10).

FAQ

What is Angle of light ray when uncertainty in position is given?

The Angle of light ray when uncertainty in position is given can be defined as the figure formed by two rays meeting at a common end point and is represented as ϑ=asin(λ/Δx) or Theta=asin(Wavelength/Uncertainty in position). Wavelength is the distance between identical points (adjacent crests) in the adjacent cycles of a waveform signal propagated in space or along a wire and Uncertainty in position is the accuracy of the measurement of particle.

How to calculate Angle of light ray when uncertainty in position is given?

The Angle of light ray when uncertainty in position is given can be defined as the figure formed by two rays meeting at a common end point is calculated using Theta=asin(Wavelength/Uncertainty in position). To calculate Angle of light ray when uncertainty in position is given, you need Wavelength (λ) and Uncertainty in position (Δx). With our tool, you need to enter the respective value for Wavelength and Uncertainty in position and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

How many ways are there to calculate Theta?

In this formula, Theta uses Wavelength and Uncertainty in position. We can use 8 other way(s) to calculate the same, which is/are as follows -

Theta=Angle Between Two Diagonals/2
Theta=(pi*Arc Length)/(radius of circle*180)
Theta=asin((Uncertainty in momentum*Wavelength)/(2*[hP]))
Theta=acos(Input Power/(Voltage*Armature Current))
Theta=acos(Input Power/(Voltage*Armature Current))
Theta=acos((Mechanical Power+(3*Armature Current*Armature Current*Armature resistance))/((3^(1/2))*Load current*Load Voltage ))
Theta=acos(Magnetic quantum number/(sqrt(Azimuthal Quantum Number*(Azimuthal Quantum Number+1))))
Theta=acos(Angular momentum along z_axis/quantization of angular momentum)

Facebook
Twitter
WhatsApp
Reddit
LinkedIn
E-Mail

Let Others Know

✖

Facebook

Twitter

Copied!