If a tangent P on the curve `x^my^n =a^(m+n)` meets the coordinate axes at A and B then `AP:PB` is

If the tangent at any point P on the curve x^m y^n = a^(m+n), mn != 0 meets the coordinate axes in A, B then show that AP:BP is a constant.

If the tangent at any point P on the curve x^m y^n = a^(m+n), mn != 0 meets the coordinate axes in A, B then show that AP:BP is a constant.

If the tangent at any point P on the curve x^m y^n = a^(m+n), mn != 0 meets the coordinate axes in A, B then show that AP:BP is a constant.

IF the tangent at any point P on the curve x^my^n=a^(m+n) , mn ne 0 meets the coordinate axes in A.B then show that AP:BP is a constant.

The tangent at any point to the circle x^(2)+y^(2)=r^(2) meets the coordinate axes at A and B. If the lines drawn parallel to axes through A and B meet at P then locus of P is

The tangent at any point to the circle x^(2)+y^(2)=r^(2) meets the coordinate axes at A and B.If the lines drawn parallel to axes through A and B meet at P then locus of P is

The tangent at any point to the circle x^(2)+y^(2)=r^(2) meets the coordinate axes at A and B. If the lines drawn parallel to axes through A and B meet at P then locus of P is