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GCSE Foundation G02: Angles and Polygons Assessed Task G Name and sketch/draw triangles eg isosceles Question 3a Name and sketch/draw quadrilaterals eg parallelogram, rhombus, trapezium Question 2, 3b,c Name and sketch/draw polygons with <7 sides eg pentagon, hexagon Question 1, 4a F E D Classify shapes by properties (triangles, quadrilaterals etc) Question 4b, 5 Using properties of shapes eg draw accurately a rhombus side 6cm, short diagonal 7cm Question 11 Geometry of quadrilateral: exterior angles, sum of angles Question 6, 7 Exterior and interior angles, polygons with <7 sides, could be irregular Question 8, 9 Angles in regular polygons: exterior angles, sum of interior angles Question 10 Angles in regular/irregular polygons with >6 sides eg exterior angles, angles at centre Question 12, 13 Find number of sides in regular polygon given exterior angle Question 14, 15 www C Target A Task Effort HTI GCSE Foundation G02: Angles and Polygons Assessed Task Grade G 1. Here is a tile in the shape of a polygon. Write down the mathematical name of this polygon. Diagram NOT accurately drawn ........................................................... (Total 1 mark) 2. Here are some quadrilaterals. Draw an arrow from each quadrilateral to its mathematical name. The square has been done for you. rectangle square parallelogram rhombus kite kite trapezium (Total 2 marks) GCSE Foundation G02: Angles and Polygons Assessed Task 3. (a) Here is a triangle. What type of triangle is it? (c) (b) Here is a quadrilateral. What type of quadrilateral is it? ..................................... (1) ..................................... (1) On the grid below, draw a trapezium. (1) (Total 3 marks) Grade F 4. (a) What special name is given to this polygon? .................................................. (1) One of the polygons below is congruent to the polygon shown in part (a). (b) Draw a circle around this polygon. (1) (Total 2 marks) GCSEE Foundattion G02: Angles an nd Polygon ns Assesse ed Task 5. Write down n the names of two quad drilaterals whhose diagonaals cross at riight angles. ………………… …………………… …… and …………………… ………………… (T Total 2 marks)) Grad de E 6. The diagram m shows the exterior anggles of a quaddrilateral. W Work out the value of b Diagram NO OT accuratelyy drawn. 88° b° 121° 57° b = . ................. (T Total 2 marks)) 7. ork out the size of the angle a. Wo Diagra am NOT acccurately draw wn .........................................° (Tottal 2 marks)) GCSE Foundation G02: Angles and Polygons Assessed Task Grade D 8. Work out the value of x. Diagram NOT accurately drawn x = ………………... (Total 3 marks) 9. Diagram NOT accurately drawn A D 100° 2x° 47° B ABCD is a quadrilateral. Work out the size of the largest angle in the quadrilateral. x° C ……………..° (Total 4 marks) GCSE Foundation G02: Angles and Polygons Assessed Task 10. Calculate the size of the exterior angle of a regular hexagon. Diagram NOT accurately drawn ................................... (Total 2 marks) 11. The sum of the angles of a triangle is 180°. Use this fact to explain why the sum of the angles of any quadrilateral is 360°. ...……………………………………………………………………………………………....………………………………………………………… …………………………………....……………………………………………………………………………………………....…………………… ………………………………………………………………………………………………………………………………………………………….... ……………………………………………………………………………………………………………………………………………………………. (Total 2 marks) Grade C 12. The diagram shows part of a regular 10‐sided polygon. Work out the size of the angle marked x. x Diagram NOT accurately drawn ....................° (Total 3 marks) GCSE Foundation G02: Angles and Polygons Assessed Task 13. ABCDE is a regular pentagon. AEF and CDF are straight lines. A E B Work out the size of angle DFE. Give your reason for your answer. F D C Diagram NOT accurately drawn …………… (Total 3 marks) 14. The size of each exterior angle of a regular polygon is 40°. Work out the number of sides of the regular polygon. ..................................... (Total 2 marks) 15. The size of each interior angle of a regular polygon is 156°. Work out the number of sides of the polygon. ............................ (Total 3 marks)