Maximum and minimum distance of point from the circle .

A point moving around circle (x + 4)^2 + (y +2)^2 =25 with centre C broke away from it either at the point A or point B on the circle and move along a tangent to the circle passing through the point D(3,-3). Find the following: (a) Equation of the tangents at A and B. (b) Coordinates of the points A and B. (c) Angle ADB and the maximum and minimum distances of the point D from the circle. (d) Area of quadrilateral ADBC and the DeltaDAB. e) Equation of the circle circumscribing the DeltaDAB and also the intercepts made by the this circle on the coordinates axes.

Maximum & minimum distance OF point from circle || Circle and Line || Parametric equation OF circle & Illustration

Some General Questions ||Maximum and Minimum Distance OF a Point From a Circle and Parametric Equations and Coordinate

The maximum distance of the point (4,4) from the circle x^2+y2-2x-15=0 is

The minimum and maximum distances of a satellite from the centre of the earth are 2R and 4R respectively where R is the radius of earth and M is the mass of the earth find radius of curvature at the point of minimum distance.

The minimum and maximum distances of a satellite from the center of the earth are 2R and 4R respectively, where R is the radius of earth and M is the mass of the earth . Find (a) its minimum and maximum speeds, (b) radius of curvature at the point of minimum distance.

A circle of radius 320 is tangent to the inside of the circle of radius 1000. The Smaller circle is tangent to the diameter of the larger circle at point P Maximum distance of point P from the circumference of the larger circle is lamda Then [lamda/250] (where [] represents is(where [.] represents greatest integer function).

The minimum distance from the point P to the circle S=0 is

if r_(1) and r_(2) are distances of points on the ellipse 5x^(2)+5y^(2)+6xy-8=0 which are at maximum and minimum distance from the origin then