In an equilateral triangle, three coins of radii `1` unit each are kept so that they touch each other and also the sides of the triangle. The area of the triangle `ABC` is

In an equilateral triangle, three coins of radii 1 unit each are kept so that they touch each other and also the sides of the triangle. The area of the triangle is 2sqrt(3) (b) 6+4sqrt(3) 12+(7sqrt(3))/4 (d) 3+(7sqrt(3))/4

In an equilateral triangle, three coins of radii 1 unit each are kept so that they touch each other and also the sides of the triangle. The area of the triangle is 2sqrt(3) (b) 6+4sqrt(3) 12+(7sqrt(3))/4 (d) 3+(7sqrt(3))/4

In an equilateral triangle, three coins of radii 1 unit each are kept so that they touch each other and also the sides of the triangle. The area of the triangle is 2sqrt(3) (b) 6+4sqrt(3) 12+(7sqrt(3))/4 (d) 3+(7sqrt(3))/4

In an equilateral triangle, three coins of radii 1 unit each are kept so that they touch each other and also the sides of the triangle. The area of the triangle is (fig) 4:2sqrt(3) (b) 6+4sqrt(3) 12+(7sqrt(3))/4 (d) 3+(7sqrt(3))/4

In an equilateral triangle,three coins of radii 1 unit each are kept so that they touch each other and also the sides of the triangle.The area of the triangle is (fig) 4:2sqrt(3)(b)6+4sqrt(3)12+(7sqrt(3))/(4) (d) 3+(7sqrt(3))/(4)

In an equilateral triangle, three identical coins of radii 1 units each, are kept so that they touch each other and also the sides of a triangle. Find the area of the triangle.

In an equilateral triangle 3 coins of radii 1 unit each are kept so that they touch each other and also the sides of the triangle. Are of the triangle is- 4+2sqrt(3) b. 6+4sqrt(3) c. 12+(7sqrt(3))/4 d. 3+(7sqrt(3))/4

In an equilateral triangle,3 coins of radii 1 unit each are kept so each other and also the side of the triangle.the area of the triangle is:

Each side of an equilateral triangle measures 8 cm. The area of the triangle is

The perimeter of a rectangle and an equilateral triangle are same. Also, one of the sides of the rectangle is equal to the side of the triangle. The ratio of the areas of the rectangle and the triangle is