To further explore what this equation means, consider four sets of identical waves that move in the +x direction. A photo is taken of each wave at time t and is displayed in the figures below.Rank these sets of waves on the basis of the maximum amplitude of the wave that results from the interference of the two waves in each set.**Rank from largest amplitude on the left to smallest amplitude on the right. To rank items as equivalent, overlap them.**The diagrams display:- **Diagram A:** Two waves labeled "Wave 1" and "Wave 2". These waves appear to be in-phase, resulting in constructive interference. - **Diagram B:** Two waves, again labeled "Wave 1" and "Wave 2". These waves seem to be partially out of phase, leading to partial constructive interference.- **Diagram C:** Two waves labeled "Wave 1" and "Wave 2". These waves appear to be completely out of phase, resulting in destructive interference.- **Diagram D:** Similar to Diagram B, with "Wave 1" and "Wave 2" partially out of phase.The task is to determine which set of waves exhibits the largest resultant amplitude due to interference and rank them accordingly. If certain sets have equivalent amplitudes, they should be overlapped in the ranking.There is a checkbox option labeled "The correct ranking cannot be determined."

If two waves with different amplitudes and some phase difference superimpose on each other then the resultant wave form with modification in amplitude. This amplitude can be maximum, zero etc. depending upon phase difference two waves.Let amplitude of each identical wave = A Let phase difference between two waves = ∅Then resultant amplitude of two waves (=R) is givenby R =A2+A2+2AA Cos∅ => R = 2A2 +2A2 Cos∅=> R = 2A2 (1+Cos∅) => R =A2(1+Cos∅) Phase difference between two waves is ∅=0 (zero)=> R = A 2(1+cos(0) => R = A2(1+1)=> R =A2×2 => R =2A B) Phase difference between two waves is ∅ =π2=> R = A21+cosπ2 => R =A2(1+0)=> R =A2(1) => R =2 A c) Phase difference between two waves is ∅=∧¯=> R =A2(1+cos(∧¯) => R = A 2(1-1) => R =A2(0)=> R =A0 =>R =0 d) Phase difference between waves is ∅ =3∧¯2=> R= A 2(1+cos3∧¯2 => R =A 2(1+0)=> R = A 2×1 => R = 2 A So, Ranking of amplitude is ( largest to smallest)A>B >C ( B and D has same amplitude) D

Answered: To further explore what this equation…