Could someone solve for s/p (or p/s) in terms of v?

[Sikz]

To-(To(s/p))=To/[tex]sqrt{1 - v^2 / 299792458^2}

If my symbols stuff isn't right:
To-(To(s/p))=To/[1 - v^2 / 299792458^2]^0.5

Can anyone solve for s/p or p/s in terms of v?

 

[Sikz]

Not that anyone helped me... But I did it and found my original equation is wrong... So I'll redo it and then bother you guys some more :)

 

[tacman]

Yes, it is possible to solve for s/p or p/s in terms of v using the given equation. First, let's rearrange the equation to isolate s/p or p/s on one side:

To(s/p) = To/[1 - v^2 / 299792458^2]^0.5

Next, we can divide both sides by To to get rid of it on the left side:

s/p = 1/[1 - v^2 / 299792458^2]^0.5

Now, we can simplify the right side by taking the square root of the denominator:

s/p = 1/[1 - (v/299792458)]

Finally, we can rearrange the equation to solve for either s/p or p/s:

s/p = [1 - (v/299792458)]^-1 or p/s = 1/[1 - (v/299792458)]

Therefore, s/p or p/s can be solved in terms of v using the given equation.