119734 The locus of the point of intersection of the lines \(x=a\left(\frac{1-t^2}{1+t^2}\right)\) and \(y=\frac{2 a t}{1+t^2}\) represent \((t\) being a parameter)

119735 If the coordinates at one end of a diameter of the circle \(x^2+y^2-8 x-4 y+c=0\) are \((-3,2)\), then the coordinates at the other end are

119736 The equation of the circle, the end-points of whose diameter are the centers of the circles \(x^2+y^2-2 x+3 y-3=0\) and \(\mathrm{x}^2+\mathrm{y}^2+6 \mathrm{x}-12 \mathrm{y}-5=0\)

119737 The Cartesian equation of the curve \(x=3+5 \cos \theta, y=2+5 \sin \theta\) is \((0 \leq \theta \leq 2 \pi)\)

119734 The locus of the point of intersection of the lines \(x=a\left(\frac{1-t^2}{1+t^2}\right)\) and \(y=\frac{2 a t}{1+t^2}\) represent \((t\) being a parameter)

119735 If the coordinates at one end of a diameter of the circle \(x^2+y^2-8 x-4 y+c=0\) are \((-3,2)\), then the coordinates at the other end are

119736 The equation of the circle, the end-points of whose diameter are the centers of the circles \(x^2+y^2-2 x+3 y-3=0\) and \(\mathrm{x}^2+\mathrm{y}^2+6 \mathrm{x}-12 \mathrm{y}-5=0\)

119737 The Cartesian equation of the curve \(x=3+5 \cos \theta, y=2+5 \sin \theta\) is \((0 \leq \theta \leq 2 \pi)\)

119734 The locus of the point of intersection of the lines \(x=a\left(\frac{1-t^2}{1+t^2}\right)\) and \(y=\frac{2 a t}{1+t^2}\) represent \((t\) being a parameter)

119735 If the coordinates at one end of a diameter of the circle \(x^2+y^2-8 x-4 y+c=0\) are \((-3,2)\), then the coordinates at the other end are

119736 The equation of the circle, the end-points of whose diameter are the centers of the circles \(x^2+y^2-2 x+3 y-3=0\) and \(\mathrm{x}^2+\mathrm{y}^2+6 \mathrm{x}-12 \mathrm{y}-5=0\)

119737 The Cartesian equation of the curve \(x=3+5 \cos \theta, y=2+5 \sin \theta\) is \((0 \leq \theta \leq 2 \pi)\)

119734 The locus of the point of intersection of the lines \(x=a\left(\frac{1-t^2}{1+t^2}\right)\) and \(y=\frac{2 a t}{1+t^2}\) represent \((t\) being a parameter)

119735 If the coordinates at one end of a diameter of the circle \(x^2+y^2-8 x-4 y+c=0\) are \((-3,2)\), then the coordinates at the other end are

119736 The equation of the circle, the end-points of whose diameter are the centers of the circles \(x^2+y^2-2 x+3 y-3=0\) and \(\mathrm{x}^2+\mathrm{y}^2+6 \mathrm{x}-12 \mathrm{y}-5=0\)

119737 The Cartesian equation of the curve \(x=3+5 \cos \theta, y=2+5 \sin \theta\) is \((0 \leq \theta \leq 2 \pi)\)