Find the area of the shaded region in the figure, in which two circles with centres A and B touch each other at the point C, where `AC=8cm` and `AB=3cm`

Two circles with centres P and Q touch each other at point A . angleBPA=60^(@) . Find angleQCA and angleCQP

Two circles having radii 3 . 5 cm and 4 . 8 cm touch each other internally . Find the distance between their centres . Given : (i) Two circles with centres A and B touch each other internally at point P . (ii) Radius of circle with centre A is 4 . 8 cm . (iii) Radius of circle with center B is 3 . 5 cm . To Find : AB

Two circle having radii 5 . 5 cm, 4 . 2 touch each other externally . Find distance between their centres ? Given : (i) Two circles with centres P and Q touch each other extaranlly at point R . (ii) Radius of circle with centre P is 5 . 5 cm (iii) Radius of circle with centre Q is 4 . 2 cm

In the adjoining figure, the circles with centres A and B touch each other at E Line l is a common tangent that touches the circles at C and D respectively. Find length of seg CD if the radii of the circles are 4 cm, 6 cm ? Construction : Draw seg AE and seg EB. Draw seg AF bot seg BD, B - F- D

Find the length of the tanget to a circle with centre 'O' and radius =6cm from a point P such that OP=10cm .

Two circles with diameters 6 cm and 9 cm touch each other externally. Find the distance between their centres.

Find the area of the segments shaded in figure, if PQ=24cm, PR=7cm and QR is the diameter of the circle with centre O ( Take pi=(22)/(7))

In the given figure, there are two circles with centers A and B. The common tangent to the circles touches them, respectively,at P and Q. AR is 40cm and AB is divided by the point of contact of the circles in the ratio 5:3 The length of QR is

Find the coordinates of a point A, where AB is the diameter of a circle whose centre is (2, -3) and B is (1, 4).

In the given figure, there are two circles with centers A and B. The common tangent to the circles touches them, respectively,at P and Q. AR is 40cm and AB is divided by the point of contact of the circles in the ratio 5:3 What is the ratio of the length of AB to that of BR ?