00:01
So, here we are given two even occurs in a system k at a same time system is given that is equals to k and two events occur at the same time.
00:11
So, here we are considering that the inertial inertial frame that is represented by k we have to position and time coordinate relation which is given as x1 dash that is equals to x1 minus v of t1 which is divided by the under root 1 minus v square which is divided by c square.
00:32
Let us say this is the equation number 1 and the value of x2 dash become equals to x2 minus v of t2 which is divided by the under root 1 minus v square which is divided by c square.
00:43
Let us say this is the equation number 2 and that of value of the t1 dash become equals to t1 minus v divided by the c square of x1 that is divided by the under root 1 minus v square divided c square.
00:56
Let us say this is the equation number 3 and the value of the t2 dash become equals to t2 minus v divided by the c square multiplied by x2 that is divided by the under root 1 minus v square divided by the c square.
01:09
Let us say this is the equation number 4 where v is the speed of the initial frame with respect to that of the final frame.
01:17
So, from the equation number 1 and 2 the value of x2 dash minus x1 dash become equals to x2 minus v of t2 minus of x1 minus v of t1 which is divided by under root of 1 minus v square which is divided by c square t1 minus t2 is equals to 0 in terms of k...