Home
Class 9
MATHS
An equilateral triangle of side 9 cm ...

An equilateral triangle of side 9 cm is inscribed in a circle. Find the radius of the circle.

A

3cm

B

`3sqrt(2)cm`

C

`3sqrt(3)cm`

D

`6cm`

Text Solution

Verified by Experts

The correct Answer is:
C
Promotional Banner

Topper's Solved these Questions

  • CIRCLES

    CBSE COMPLEMENTARY MATERIAL|Exercise PART-A (Fill in the Blanks)|3 Videos
  • CIRCLES

    CBSE COMPLEMENTARY MATERIAL|Exercise PART-A (TRUE/FALSE)|13 Videos
  • AREAS OF PARALLELOGRAMS AND TRIANGLES

    CBSE COMPLEMENTARY MATERIAL|Exercise PRACTICE TEST|2 Videos
  • CO-ORDINATE GEOMETRY

    CBSE COMPLEMENTARY MATERIAL|Exercise PRACTICE TEST|9 Videos

Similar Questions

Explore conceptually related problems

An equilateral triangle of side 9cm is inscribed in a circle.Find the radius of the circle.

An equilateral triangle of side 9cm is inscribed in a circle.Find the radius of the circle.

An equilateral triangle of side 6 cm is inscribed in a circle. Then radius of the circle is

A circle is inscribed in a square. An equilateral triangle of side 4sqrt(3) cm is inscribed in that circle. The length of the diagonal of the square (in centimetres) is

An equilateral triangle is inscribed in a circle of radius 6cm. Find its side.

In an equilateral triangle of side 24cm, a circle is inscribed touching its sides.Find the area of the remaining portion of the triangle ( Take sqrt(3)=1.732)

In the given figure, a circle is inscribed in an equilateral triangle ABC of side 12 cm. Find the radius of inscribed circle and the area of the shaded region. [Use sqrt(3)=1.73 and pi=3.14 ]

A circle is inscribed in an equilateral triangle and square is inscribed in that circle. The ratio of the areas of the triangle and the square is

In an equilateral triangle of side 12 cm, a circle is inscribed touching its sides. Find the area of the portion of the triangle not included in the circle. [ Take sqrt(3)=1.73 abd pi=3044 ]

An equilateral triangle ABC is inscribed in a circle of radius r if P be any point on the circle then find the value of PA^(2)+PB^(2)+PC^(2)