solve `y=px+(p)/(sqrt(1+p^(2).`

Solve sqrt(1+p^(2))=tan(px-y). when p=dy/dx

Solve : y^(2)-(sqrt(3)+1)y+sqrt(3)=0

Solve y^(2)log y=pxy+p^(2) . where p=dy/dx

Solve the equation sqrt(x^(2)+12y)+ sqrt(y^(2)+12x)=33,x+y=23.

If z=x-iy , z^((1)/(2)=p+iq , then : ((x)/(p)+(y)/(q))//(p^(2),q^(2)) is equal to:

Solve x^(2)p^(2)+xpy-6y^(2)=0.

If P = [(((sqrt(3))/2,1/2),(1/2)),(((-1)/2),(sqrt(3))/2)] and A = [(1,1),(0,1)] and Q = PAP^(T), then P^(T) Q^(2005) P is equal to :

If z=x-i y and z^(1 / 3)=p+i q then ((x)/(p)+(y)/(q)) div(p^(2)+q^(2))=

Solve secx-1=(sqrt(2)-1)tanx