Home
Class 10
MATHS
In the adjoining figure, circle with ce...

In the adjoining figure, circle with centre M touches the circle with center N at point T . Radius MR touches the smaller circle at S . Radii of circles are 9 cm and 2.5 cm. Find the answers to the following questions hence find the ratio MS : SR.
(i) Find the lenght of seg MT
(ii) Find the length fo seg MN
(iii) Find measure of `angleNSM`.

Promotional Banner

Topper's Solved these Questions

  • CIRCLE

    CHETAN PUBLICATION|Exercise Problem Set - 3 (MCQs)|10 Videos

  • CIRCLE

    CHETAN PUBLICATION|Exercise Problem Set - 3 (Additional MCQs)|10 Videos

  • CIRCLE

    CHETAN PUBLICATION|Exercise Practice Set - 3.5|4 Videos

  • CHALLENGING QUESTIONS

    CHETAN PUBLICATION|Exercise Mensuration|9 Videos

  • CO-ORDINATE GEOMETRY

    CHETAN PUBLICATION|Exercise ASSIGNMENT-5|11 Videos

Similar Questions

Explore conceptually related problems

In the adjoining figure circles with centres A and C touch internally at point T . Line AB is tangent to the smaller circle at point P . Point B lies on the bigger circle. Radii are 16 cm and 6 cm . Find AP.

In the adjoining figure, point P is the centre of the circle and line AB is the tangent to the circle at T . The radius of the circle is 6 cm . Find PB if angleTPB=60^(@)

In the adjoining figure seg RS is the dianeter of the circle with centre 'O' . Point T is in the exterior of the circle . Prove that angleRTS is an acute angle.

Find the equation of a circle with center (4, 3) touching the circle x^2+y^2=1

In the adjoining figure, O is the centre of the circle . Find the value of angleABP if anglePOB = 90^(@)

Find the equation of the circle which touches the x-axis and whose center is (1, 2).

In the adjoining figure point A is the centre of the circle . AN = 10 cm . Line NM is tangent at M . MN = 5 cm . Find the radius .

Find the equation of circle centred at (3,3) and touches the coordinate axes.

Draw circles with centres A, B, C each with radius 3 cm such that each circle touches the remaining two circles.