Answer Happy

с = Show that the funtions yo(x) = 0 and yı(x) E, CER\{0}, XE (0,1] are the solutions of the integral equation х = 0 y(x) = 5* *(x, t)y(t)dt, 0 < x < 1 with kernel exp (2-1}, 0 st sxexp {1 - *} X4 k(x,t) = X, xexp{1 -*}<tsxs1 x2