Observing Hexagons in Intersecting Circles
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A circle centered at O and of radius 3.5 cm is divided into six equal parts as shown in the figure below.
If the endpoints of these lines are joined, then the 2D shape so obtained is
an isosceles triangle
a star
a regular hexagon
an equilateral triangle
A circle centered at O and of radius 5 cm is divided into six equal parts as shown in the figure below.
If the endpoints of these lines are joined, then the 2D shape so obtained is
a regular hexagon
an isosceles triangle
a star
an equilateral triangle
In a quadrilateral MIST, MI = 3.5 cm, IS = 6.5 cm, ∠M = 75∘, ∠I = 105∘ and ∠S = 120∘. Which of the given line segments could be drawn first to construct the quadrilateral ?
ST
IS
IM
TM
Three circles each of radius 4 cm is constructed in such a way that the centre of each touches the circumference of other as shown in figure. The figure ABCDEF will be a
- regular hexagon
- regular pentagon
- regular star
- circle
Draw a circle and any two of its diameters. If you join the ends of these diameters, what is the figure obtained? What figure is obtained if the diameters are perpendicular to each other? How do you check your answer?