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Geometry Problems
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Find the shaded area inside a semicircle, when a circle and two semicircles are inscribed inside a semicircle and connect a semicircle to the bigger semicircle, (Diameter of the circle is 6 cm)
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The figure shows a star that is inscribed inside a regular hexagon. If the sides of the regular hexagon are 10 cm then find the area of the six-pointed star
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From figure AB = 4 cm and arc AP = PQ = QR = RB. PQ and QR are radii of the circle and PK and RK are tangents of the circle. Then find the area of the kite PQRK
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Find the height of the triangle if ABC is a right angle triangle, Where AB = 8 cm and PN = 1 cm AB is the diameter of the semicircle and PN is the radius of the circle AC & AB are tangents of the circle also AC is the tangent of the semicircle
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From figure, We have three co-centric circle with center O, here OP = 1 cm, OQ = 1 cm and OR = 3 cm. ABC is a triangle, AB and AC are tangents of the smallest circle. Then what is the area of the blue triangle?
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The figure shows a square ABCD, and draw a circle with a radius of half of the sides of the square and the centre of the square is at the corner of the square. PD and PB are tangents of the circle, then find the angle between the tangents of the circle. (Find ∠P)
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ABC is a right angle triangle, AB = 12 cm and AC = 9 cm. find the radius of the circle when the radius of the circles are equal
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Figure shows 4 circles with a radius of 10 cm. The blue circle is tangent to all four circles then find the area of small circle
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When the side of the square is 4 cm, then find the area of the equilateral triangle shown in figure
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