Shapesidentical insize andshapeFor anytriangle:½ × a × b ×sinCRepresents forwhat?A 'pizza slice'shape in acircle, boundedby two radii andan arcAparallelogramwith all sidesequalThedistancearound acircle (2πr)The volumeof a whatshape:1/3×πr²hA part of thecircumferenceof a circleEqual anglesformed when atransversalcrosses parallellines (Z-shape)The surfacearea ofwhat shape:4πr²The longestside in aright-angledtriangleShapes withthe sameangles butproportionalsidesA straight linepassing throughthe center of acircle, connectingtwo points on itsedgeA 3D shape withtwo identicalpolygonal basesand rectangularsidesIn whattriangle, thethree anglesare equalA linesegment fromthe center tothe edge of acircleA straightline joiningtwo pointson a circle'sedgeAngles inmatchingcorners when atransversalcrosses parallellines (F-shape)Aquadrilateralwith exactlyone pair ofparallel sidesTo find aside:a² = b² + c² −2bc cosAWhat rule?For anytriangle:a/sinA = b/sinB= c/sinCWhat rule?Thevolume of awhatshape: πr²hIn whattriangle,two anglesare equalA quadrilateralwith bothpairs ofopposite sidesparallelIn a right-angled triangle,a² + b² = c²What theorem?When twolines intersect,the anglesdirectly faceeach otherShapesidentical insize andshapeFor anytriangle:½ × a × b ×sinCRepresents forwhat?A 'pizza slice'shape in acircle, boundedby two radii andan arcAparallelogramwith all sidesequalThedistancearound acircle (2πr)The volumeof a whatshape:1/3×πr²hA part of thecircumferenceof a circleEqual anglesformed when atransversalcrosses parallellines (Z-shape)The surfacearea ofwhat shape:4πr²The longestside in aright-angledtriangleShapes withthe sameangles butproportionalsidesA straight linepassing throughthe center of acircle, connectingtwo points on itsedgeA 3D shape withtwo identicalpolygonal basesand rectangularsidesIn whattriangle, thethree anglesare equalA linesegment fromthe center tothe edge of acircleA straightline joiningtwo pointson a circle'sedgeAngles inmatchingcorners when atransversalcrosses parallellines (F-shape)Aquadrilateralwith exactlyone pair ofparallel sidesTo find aside:a² = b² + c² −2bc cosAWhat rule?For anytriangle:a/sinA = b/sinB= c/sinCWhat rule?Thevolume of awhatshape: πr²hIn whattriangle,two anglesare equalA quadrilateralwith bothpairs ofopposite sidesparallelIn a right-angled triangle,a² + b² = c²What theorem?When twolines intersect,the anglesdirectly faceeach other

Geometry Maths Bingo Game - Call List

(Print) Use this randomly generated list as your call list when playing the game. There is no need to say the BINGO column name. Place some kind of mark (like an X, a checkmark, a dot, tally mark, etc) on each cell as you announce it, to keep track. You can also cut out each item, place them in a bag and pull words from the bag.


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  1. Shapes identical in size and shape
  2. For any triangle: ½ × a × b × sinC Represents for what?
  3. A 'pizza slice' shape in a circle, bounded by two radii and an arc
  4. A parallelogram with all sides equal
  5. The distance around a circle (2πr)
  6. The volume of a what shape: 1/3×πr²h
  7. A part of the circumference of a circle
  8. Equal angles formed when a transversal crosses parallel lines (Z-shape)
  9. The surface area of what shape: 4πr²
  10. The longest side in a right-angled triangle
  11. Shapes with the same angles but proportional sides
  12. A straight line passing through the center of a circle, connecting two points on its edge
  13. A 3D shape with two identical polygonal bases and rectangular sides
  14. In what triangle, the three angles are equal
  15. A line segment from the center to the edge of a circle
  16. A straight line joining two points on a circle's edge
  17. Angles in matching corners when a transversal crosses parallel lines (F-shape)
  18. A quadrilateral with exactly one pair of parallel sides
  19. To find a side: a² = b² + c² − 2bc cosA What rule?
  20. For any triangle: a/sinA = b/sinB = c/sinC What rule?
  21. The volume of a what shape: πr²h
  22. In what triangle, two angles are equal
  23. A quadrilateral with both pairs of opposite sides parallel
  24. In a right-angled triangle, a² + b² = c² What theorem?
  25. When two lines intersect, the angles directly face each other