Yes, i know how to take the diferentials, but there is no equation to diferentiate or i don't know it.kuruman said:Do you know how to take differentials? For example
##d(x^2)=\frac{d}{dx}(x^2)dx=2xdx.##
Apply this idea to find ##d(\sin\theta)## and ##d(\frac{1}{n})## and set them equal.
The angle of refraction is directly proportional to the refractive index. This means that as the refractive index increases, the angle of refraction also increases. Similarly, as the refractive index decreases, the angle of refraction decreases.
The change in angle of refraction is directly proportional to the change in refractive index. This means that a small change in refractive index will result in a small change in angle of refraction, while a larger change in refractive index will result in a larger change in angle of refraction.
No, the angle of refraction is dependent on the refractive index. Without a change in refractive index, the angle of refraction will remain constant.
The change in angle of refraction can be calculated using the formula: Δθ = (n2 - n1) * θ, where Δθ is the change in angle of refraction, n2 is the new refractive index, n1 is the original refractive index, and θ is the incident angle.
The refractive index of a material can be affected by factors such as temperature, pressure, and the presence of impurities. Changes in these factors can lead to a change in the refractive index, which in turn affects the angle of refraction.