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GCSE Mathematics Specimen Papers and Mark Schemes For first instructing from September 2010 For first assessment in Summer 2011 For first honor in Summer 2012 Subject Code: 2210 Foreword The granting bodies have arranged new particulars to consent to updated GCSE models. The example assessment papers going with new determinations are given to give fixates direction on the structure and character of the arranged assessments ahead of time of the principal assessment. It is planned that the example papers and imprint plans contained in this booklet will support educators and understudies to comprehend, as completely as could be expected under the circumstances, the markers’ desires for candidates’ reactions to the sorts of inquiries set at GCSE level. We will compose a custom exposition test on Maths or then again any comparable theme just for you Request Now These example papers and imprint plans ought to be utilized related to CCEA’s GCSE Mathematics determination. GCSE Mathematics Specimen Papers and Mark Schemes Contents Specimen Papers Unit T1 Mathematics (Foundation Tier) Unit T2 Mathematics (Foundation Tier) Unit T3 Mathematics (Higher Tier) Unit T4 Mathematics (Higher Tier) Unit T5 Mathematics (Foundation Tier) Paper 1 Unit T5 Mathematics (Foundation Tier) Paper 2 Unit T6 Mathematics (Higher Tier) Paper 1 Unit T6 Mathematics (Higher Tier) Paper 2 1 3 23 43 63 83 93 107 121 Mark Schemes General Marking Instructions Unit T1 Mathematics (Foundation Tier) Unit T2 Mathematics (Foundation Tier) Unit T3 Mathematics (Higher Tier) Unit T4 Mathematics (Higher Tier) Unit T5 Mathematics (Foundation Tier) Paper 1 Unit T5 Mathematics (Foundation Tier) Paper 2 Unit T6 Mathematics (Higher Tier) Paper 1 Unit T6 Mathematics (Higher Tier) Paper 2 133 135 137 143 149 157 163 167 171 175 Subject Code QAN 2210 500/7925/6 A CCEA Publication  © 2010 You may download further duplicates of this distribution from www. ccea. organization. uk SPECIMEN PAPERS DIVIDER PAPER FRONT 1 SPECIMEN PAPERS DIVIDER PAPER BACK 2 Center Number 71 Candidate Number General Certificate of Secondary Education 2011 Mathematics For Examiner’s utilize just Question Marks Number Unit T1 (With adding machine) Foundation Tier [CODE] SPECIMEN EXAMINATION PAPER TIME 1 hour 30 minutes INSTRUCTIONS TO CANDIDATES Write your Center Number and Candidate Number in the spaces gave at the highest point of this page. Compose your answers in the spaces gave in this inquiry paper. Answer each of the twenty five inquiries. Any working ought to be unmistakably appeared in the spaces gave since imprints might be granted for mostly right arrangements. You may utilize a number cruncher for this paper. Data FOR CANDIDATES The absolute imprint for this paper is 100. Figures in sections printed down the right-hand side of pages show the imprints granted to each address or part question. Practical components will be surveyed in this paper. Nature of composed correspondence will be evaluated in questions 6 and 23. You ought to have a mini-computer, ruler, compasses and a protractor. The recipe sheet is overleaf. 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 Total Marks 3 Foundation Tier Formulae Sheet Area of trapezium = 1 (a + b)h 2 Volume of crystal = territory of cross segment ? length 4 Answer all inquiries 1 (a) Write 80% as a decimal Answer _____________ [1] Answer ___________ % [1] Answer_____________________ [1] Answer_____________ [1] Answer_____________ [1] (b) Write 0. 35 as a rate (c) Write 48 million in figures (d) 5729 individuals went to a football coordinate. Compose the number 5729 to (I) the closest 10 (ii) the closest 100 2 (a) Locate the following 2 terms in the succession and clarify the standard you utilized: 6, 11, 16, 21, _____, ______ Rule _________________________________________________ [3] (b) Find the following term in the grouping 0. 2, 0. 4, 0. 8, 1. 6, _______ [1] 5 3 The graph shows a tiled porch looking like a square shape 3 by 16, secured with 48 square tiles. Record the length and width of 2 other potential square shapes which can be secured with 48 of these square tiles. Answer__________ by__________ __________ by__________ 4 [1] Michael recorded the shades of vehicles in the school vehicle leave in a count diagram. Shading Count Frequency Red |||| 4 Blue || 2 Yellow ||| Black |||| || White |||| Silver |||| Green |||| (a) Complete the recurrence segment. [1] (b) On the matrix inverse, attract a recurrence chart to show this data. [3] 6 (c) What is the most mainstream shade of vehicle in the vehicle leave? Answer_________________ (d) [1] Using the recurrence table, record the division of the all out vehicles which are yellow. Answer_________________ 7 [1] 5 (an) (I) Shade the significant section in the hover beneath [1] (ii) (b) PQ is known as a _________________ of the circle. (I) Shade the minor area in the hover underneath. 1] [1] (ii) OS is known as a _______________ of the circle. 8 [1] 6 The table underneath shows the level of students at a High School who got an evaluation C or better in GCSE Mathematics during the previous five years. Year % of understudies (a) 2004 75 2005 78 2006 82 2007 84 2008 90 Which year indicated the littlest improvement? Answer______________ (b) [1] Your nature of compos ed correspondence will be evaluated in this inquiry The school needs to show this data utilizing a factual graph. Which kind of graph would you use? Answer__________________________ [1] Give an explanation behind your answer. _______________________________________________________________ ________________________________________________________________ 7 [2] Here is a rundown of numbers 25 27 32 35 8 21 9 (a) From the rundown record those numbers which are (I) products of 5 Answer____________ (ii) [1] Answer____________ [1] components of 54 9 (b) From the rundown of numbers (I) figure the mean Answer_____________ (ii) 8 [2] locate the middle In a mid season deal a garments shop has 20% off the entirety of its things. Clare purchased a dress which initially cost ? 50 and a cap which initially cost ? 25 (a) What amount did she spare in the deal? Answer ? _____________ Answer ? _____________ (b) 9 [2] [1] Answer_____________ [2] What was her complete bill? Improve 5p ? 2r ? 3p + 5r 10 (a) Jo purchased 6 roses at 67p each. What change did she get from a ? 5 note? Answer ? _____________ (b) Five kilograms of potatoes and two kilograms of onions cost ? 4. 10 altogether. The potatoes cost 62p per kilogram. What amount would it cost altogether to get one kilogram of potatoes and one kilogram of onions? Answer ? _____________ 11 [2] [4] The block appeared beneath is as a cuboid, estimating 6. 4 meters by 3. meters by 2. 6 meters. Figure the volume of the block. Answer_____________ 11 [3] 12 Calculate (a) the square base of 1. 44 Answer_____________ (e) 13 [2] Answer_____________ (d) [1] Answer_____________ (c) [1] Answer_____________ (b) [1] [2] the block of 2. 8 2. 32 ? 1. 69 3 of 125 5. 62 ? 3. 4 The table beneath gives the most extreme and least temperatures of six distinct urban areas in E urope in March. City Belfast Minimum 2â ° C Dublin ?1â ° C 9â ° C London 4â ° C 16â ° C Edinburgh 0â ° C 11â ° C Barcelona 10â ° C 19â ° C 8â ° C 20â ° C Paris (a) Maximum 10â ° C Which least temperature was the most reduced? Answer____________________â ° C 12 [1] (b) In two of these urban communities the temperatures had expanded from least to greatest by 12â ° C. Record the names of these two urban areas. Answer____________________ and ____________________ [2] What is the distinction in least temperature among Dublin and Paris? (c) Answer_____________â ° C 14 [1] Answer_______________ [1] Answer_____________ % [1] Answer_____________ % [1] Results of a Year 12 Physics test 9 8 7 6 5 4 2 0 2 7 4 6 Key 5 4 (a) 5 1 5 8 6 7 6 8 9 7 9 8 9 methods 54% what number understudies sat the Physics test? (b) What is the modular rate mark? c) What is the scope of rate marks? 13 15 The chart shows the arrangement for a rectangular nursery. Compute (a) the region of the nursery Answer____________m2 [2] Answer____________m2 [2] (b) the territory of the plot for the trees An outskirt should be burrowed around the edge of the nursery. (c) Calculate the edge of the nursery. Answer____________m 14 [2] 16 The outline show s a pizza which has been partitioned into 8 equivalent parts. The concealed parts are eaten. (a) Write down, as a part in its most reduced terms, the portion that is eaten. Answer_____________ Answer___________ % (b) 17 [2] [1] What rate is left uneaten? Which parts from the rundown given underneath are not comparable to 2 ? 3 8 10 16 4 12 , ,, 12 15 28 6 16 Answer_____________ 15 [2] 18 In a review 300 men were asked which sport they preferred best. The pie-graph beneath shows the outcomes. (a) Measure the edge which speaks to Basketball. Answer_____________? (b) [1] What portion of men picked Rugby as their preferred game? Answer_____________ (c) [1] Answer_____________ [2] what number men picked Hurling as their preferred game? 16 19 (an) Expand 3(x + 1) Answer______________ [2] Answer_____________ [2] (b) Solve 2y + 3 = 19 0 In the outline the point P (? 4, 4) has been plotted. (a) Plot the accompanying focuses on the outline, naming unmistakably Q (? 2, ? 3), R (5, ? 3) and S (3, 4) [3] (b) Join up the focuses all together and name the quadrilateral framed. Answer____________________ 17 [1] 21 (Diagram not drawn precisely) Calculate (a) x = ___________? [1] y = ___________? [1] (b) y 22 Draw the net of the matchbox plate (no top) appeared in the outline, which has base 5cm by 3cm and stature 2cm, on the square lattice gave. [3] 18 23 Your nature of composed correspondence will be evaluated in this inquiry Fred has recently won ? 00. 1 of it to his child, James. He has guaranteed of it to his little girl, Kathy and 5 4 How much will he have left after he gives Kathy and James their offers? Show unmistakably each progression of your working out. Answer ? _____________ 19 [4] 24 The places of two towns An and B are appeared on the matrix. (an) A third town C is 3km east and 2km north of A. Utilizing a size of 1cm = 0. 5km, s