Home
Class 10
MATHS
In the figrure, Q is the centre of the c...

In the figrure, Q is the centre of the circle and PM and PN are tangent segments to the circle. If `/_ MPN = 40^(@)`, find `/_ MQN `

Text Solution

Verified by Experts

The correct Answer is:
`/_MQN = 140^(@)`
Promotional Banner

Topper's Solved these Questions

  • CIRCLE

    NAVNEET PUBLICATION - MAHARASHTRA BOARD|Exercise ASSIGNMENT 4.4|12 Videos
  • CIRCLE

    NAVNEET PUBLICATION - MAHARASHTRA BOARD|Exercise ASSIGNMENT 4.5|8 Videos
  • CIRCLE

    NAVNEET PUBLICATION - MAHARASHTRA BOARD|Exercise ASSIGNMENT 4.2|6 Videos
  • CHALLENGING QUESTIONS

    NAVNEET PUBLICATION - MAHARASHTRA BOARD|Exercise SECTION 3 (MODEL QUESTION PAPER FOR PRACTICE ) Solve any one of the following subquestions :|1 Videos
  • COORDINATE GEOMETRY

    NAVNEET PUBLICATION - MAHARASHTRA BOARD|Exercise Assignment 6.5|13 Videos

Similar Questions

Explore conceptually related problems

In the given figure, Q is the centre of the circle and PM ,PN are tangent segments to the circle. If angleMPN=50^@ find angleMQN .

In the adjoining figure , Q is the centre of the circle and PM,PN are tangent segments to the circle. IF angleMPN=40^@ , find angleMQN .

In the given figure, O is the centre of the circle, PA and PB are tangents to the circle then find angle AQB .

O is the centre on the circle. PA and PB are tangent segments. Then the quadrilateral AOBP is :

In the figure, O is the centre of the circle and LN is a diameter. If PQ is a tangent to the circle at K and angle KLN = 30^(@) , find angle PKL .

In the given figure, O is the centre of the circle. PA and PB are tangent segments. Show that the quadrilateral AOBP is cyclic.

In given figure, O is the centre of the circle and LN is a diameter. If PQ is a tangent to the circle at K and angleKLN=30^(@) , find anglePKL .

In figure, O is the centre of a circle. PT and PQ are tangents to the circle from an external point P. If angleTPQ=70^(@) , find angleTRQ .

In the figure, O is the centre of the circle of the circle. Seg AB, seg AC are tangent segments. Radius of the circle is r and l(AB)=r. Prove that, square ABOC is a square.