The original square then has an area of 1, and the transformed parallelogram must also have an area of 1. (a) Prove that point P is at x=vγ, so that its (t,x) coordinates are \((\gamma,v\...The original square then has an area of 1, and the transformed parallelogram must also have an area of 1. (a) Prove that point P is at x=vγ, so that its (t,x) coordinates are (γ,vγ). (b) Find the (t,x) coordinates of point Q. (c) Find the length of the short diagonal connecting P and Q. (d) Average the coordinates of P and Q to find the coordinates of the midpoint C of the parallelogram, and then find distance OC. (e) Find the area of the parallelogram by computin…
