hmmm, not sure but
dy/dx = [(1-y^2)/(1-x^2) ]^.5
dy/(1-y^2)^.5 = dx/(1-x^2)^.5
let y = sin p let x = sin r
dy = cos p dp and dx = cos r dr
cos p dp/cos p = cos r dr/cos r
dp = dr
Determine the particular solution:
(y')^2=(1-y^2)/(1-x^2) ; y=1/2 x=1
1 answer