The Snell's Law Calculator is a free tool that calculates the angle of refraction in a fraction of a second using the Snell's Law Formula. All you should do is fill in the boxes in the input fields and press the calculate button to get instant results.

** Snell's Law Calculator:** You may have learned in school about the concept that light bends as it passes through different mediums. The Online Calculator for Snell's Law allows you to dig deeper into this issue and determines the angle of refraction in a matter of seconds. Learn about Snell's Law of Refraction, how to calculate angle of refraction, the definition of critical angle, and more.

The following is how to use Snell's law calculator to obtain the angle of refraction in the Snell's Law

- In the input area, Enter the refraction index of the first and second mediums of refractive index n
_{1}and n_{1}, the angle of incidence θ_{1}. - Simply put the inputs as n
_{1},n_{2}and θ_{1} - To calculate the angle of refraction θ
_{2}press the calculate button. - Finally,To get the angle of refraction is calculated from the snell's law calculator.

**Snell's Law of refraction** states that when a light ray passes through a different medium, its wavelength and speed change. The beam bends in one of two directions: towards or away from the media boundary. Angle of Refraction is determined by the refraction indices of both media.

The Formula for the Snell's Law of Referaction: **n _{1}sin(θ_{1})=n_{2}sin(θ_{2})**

Where,

- The first medium of refractive index is n
_{1}. - The refractive index of second medium is n
_{2}. - The angle of incidence, which is the angle formed by the line normal to the border between two media and the incoming ray is θ
_{1}. - The angle of refraction is the angle formed by the normal to the boundary and the ray travelling through the medium is θ
_{2}.

For more concepts check out physicscalculatorpro.com to get quick answers by using this free tool.

**Question 1:**How do you calculate the angle of refraction of a light beam that passes through air and into glass? If the Angle of Incidence is 35°, the refractive index of air is 1.000233, and the refractive index of glass is 2.5, what is the refractive index of air?

**Solution:**

Consider the problem

**We have the inputs are,**

The first medium of refractive index, n_{1}= 1.000233

The second medium of refractive index, n_{2}= 2.5

The angle of incidence, θ_{1}= 35°

**Formula:** We know that, Angle of refraction**(θ _{2}) = sin^{-1}(n_{1}*sin(θ_{2})/n_{2})**

By substituting the inputs in the previous formula, we get the following equation.

Angle of refraction(θ_{2}) = sin^{-1}( 1.000233 *sin(35°) / 2.5)

Angle of refraction(θ_{2}) = 13.3°

Therefore, the angle of refraction(θ_{2}) of a light beam is 13.3°

**1. How do you calculate the angle of Refraction using Snell's Law?**

The Snell's Law Formula can be used to compute the angle of refraction:
**n _{1}sin(θ_{1})=n_{2}sin(θ_{2})**

Where,

- The first medium of refractive index is n
_{1}. - The refractive index of second medium is n
_{2}. - θ
_{1}be the angle of incidence - θ
_{2}be the angle of refraction

**2. In which cases does Snell's Law not apply?**

When the angle of incidence is zero, Snell's Law does not apply because the angle of refraction is likewise zero.

**3. What is the purpose of Snell's Law?**

When light or other waves flow through a border between two isotropic mediums,Snell's Law describes the relationship between angle of incidence and refraction.