ࡱ> JLGHIZ\~Kg bjbj s!{{(`u88{{ DO O O #4O &V-/4a/a/a/{{{accccccnLc }z{}}c{{a/a/KD}{a/ a/a}aSa/uO "MZ03\Z\D\ {"|5|I|{{{ccRT{{{}}}}\{{{{{{{{{8 A:  Instructions Use black ink or ball-point pen. Fill in the boxes at the top of this page with your name, centre number and candidate number. Answer all questions. Answer the questions in the spaces provided there may be more space than you need. Calculators must not be used. Information There are 18 questions on this paper; the total mark is 78 The marks for each question are shown in brackets use this as a guide as to how much time to spend on each question. All 18 questions are AO2/AO3 only. Advice Read each question carefully before you start to answer it. Keep an eye on the time. Try to answer every question. Check your answers if you have time at the end. GCSE Mathematics (Linear) 1MA0 Formulae: Higher Tier You must not write on this formulae page. Anything you write on this formulae page will gain NO credit. Volume of prism = area of cross section length Area of trapezium =  EMBED Equation.3 (a + b)h   Volume of sphere  EMBED Equation.3 r3 Volume of cone  EMBED Equation.3 r2h Surface area of sphere = 4r2 Curved surface area of cone = rl   In any triangle ABC The Quadratic Equation  The solutions of ax2+ bx + c = 0 where a `" 0, are given by x =  EMBED Equation.3  Sine Rule  EMBED Equation.3  Cosine Rule a2 = b2+ c2 2bc cos A Area of triangle =  EMBED Equation.3 ab sin C Answer ALL EIGHTEEN questions. Write your answers in the spaces provided. You must write down all stages in your working. You must NOT use a calculator. 1. Rita is going to make some cheeseburgers for a party. She buys some packets of cheese slices and some boxes of burgers. There are 20 cheese slices in each packet. There are 12 burgers in each box. Rita buys exactly the same number of cheese slices and burgers. (i) How many packets of cheese slices and how many boxes of burgers does she buy? .............................................. packets of cheese slices .............................................. boxes of burgers Rita wants to put one cheese slice and one burger into each bread roll. She wants to use all the cheese slices and all the burgers. (ii) How many bread rolls does Rita need? .............................................. bread rolls (Total for Question 1 is 4 marks) ___________________________________________________________________________ 2. Paula wants to find out how much money people spend buying CDs. She uses this question on a questionnaire. How much money do you spend buying CDs? ( 10 30 ( 30 50 ( 50 70 ( more than 70 (a) Write down two things wrong with this question. 1 ................................................................................................................................................. ..................................................................................................................................................... 2 .................................................................................................................................................. ..................................................................................................................................................... (2) Paula asks 100 people in a CD store to do her questionnaire. (b) Her sample is biased. Explain why. ..................................................................................................................................................... ..................................................................................................................................................... (1) (Total for Question 2 is 3 marks) ___________________________________________________________________________ *3. The diagram shows the floor of a small field.  Kevin is going to keep some pigs in the field. Each pig needs an area of 36 square metres. Work out the greatest number of pigs Kevin can keep in the field. (Total for Question 3 is 4 marks) ___________________________________________________________________________ 4. Trams leave Piccadilly to Eccles every 9 minutes to Didsbury every 12 minutes A tram to Eccles and a tram to Didsbury both leave Piccadilly at 9 a.m. At what time will a tram to Eccles and a tram to Didsbury next leave Piccadilly at the same time? ....................................................... (Total for Question 4 is 3 marks) ___________________________________________________________________________ 5. Greg sells car insurance and home insurance. The table shows the cost of these insurances. Insurancecar insurancehome insuranceCost200350 Each month Greg earns 530 basic pay 5% of the cost of all the car insurance he sells and 10% of the cost of all the home insurance he sells In May Greg sold 6 car insurances and 4 home insurances Work out the total amount of money Greg earned in May. .................................... (Total for Question 5 is 5 marks) ___________________________________________________________________________ *6. The diagram shows the floor of a village hall.  The caretaker needs to polish the floor. One tin of polish normally costs 19. One tin of polish covers 12 m2 of floor. There is a discount of 30% off the cost of the polish. The caretaker has 130. Has the caretaker got enough money to buy the polish for the floor? You must show all your working. (Total for Question 6 is 5 marks) ___________________________________________________________________________ *7. Competition a prize every 2014 seconds In a competition, a prize is won every 2014 seconds. Work out an estimate for the number of prizes won in 24 hours. You must show your working. (Total for Question 7 is 4 marks) ___________________________________________________________________________ *8. Bill uses his van to deliver parcels. For each parcel Bill delivers there is a fixed charge plus 1.00 for each mile. You can use the graph to find the total cost of having a parcel delivered by Bill.  (a) How much is the fixed charge? .............................................. (1) Ed uses a van to deliver parcels. For each parcel Ed delivers it costs 1.50 for each mile. There is no fixed charge. (b) Compare the cost of having a parcel delivered by Bill with the cost of having a parcel delivered by Ed. (3) (Total for Question 8 is 4 marks) ___________________________________________________________________________ 9. ABC is a triangle.  Angle ABC = angle BCA. The length of side AB is (3x 5) cm. The length of side AC is (19 x) cm. The length of side BC is 2x cm. Work out the perimeter of the triangle. Give your answer as a number of centimetres. .............................................. cm (Total for Question 9 is 5 marks) ___________________________________________________________________________ *10.  CDEF is a straight line. AB is parallel to CF. DE = AE. Work out the size of the angle marked x. You must give reasons for your answer. (Total for Question 10 is 4 marks) ___________________________________________________________________________ *11.  ABC is parallel to EFGH. GB = GF Angle ABF = 65 Work out the size of the angle marked x. Give reasons for your answer. (Total for Question 11 is 4 marks) ___________________________________________________________________________ 12. The diagram shows part of a pattern made from tiles.  The pattern is made from two types of tiles, tile A and tile B. Both tile A and tile B are regular polygons. Work out the number of sides tile A has. ................................................. (Total for Question 12 is 4 marks) ___________________________________________________________________________ *13.  A, B, C and D are points on the circumference of a circle, centre O. Angle AOC = y. Find the size of angle ABC in terms of y. Give a reason for each stage of your working. (Total for Question 13 is 4 marks) ___________________________________________________________________________ 14. Fiza has 10 coins in a bag. There are three 1 coins and seven 50 pence coins. Fiza takes at random, 3 coins from the bag. Work out the probability that she takes exactly 2.50. .............................................. (Total for Question 14 is 4 marks) ___________________________________________________________________________ 15. OACB is a parallelogram.   EMBED Equation.DSMT4  = a and  EMBED Equation.DSMT4  = b. D is the point such that  EMBED Equation.DSMT4  =  EMBED Equation.DSMT4 . The point N divides AB in the ratio 2 : 1. (a) Write an expression for  EMBED Equation.DSMT4  in terms of a and b. .............................................. (3) *(b) Prove that OND is a straight line. (3) (Total for Question 15 is 6 marks) ___________________________________________________________________________ 16.  ABCD is a square with a side length of 4x. M is the midpoint of DC. N is the point on AD where ND = x. BMN is a right-angled triangle. Find an expression, in terms of x, for the area of triangle BMN. Give your expression in its simplest form. .......................................... (Total for Question 16 is 4 marks) ___________________________________________________________________________ 17. Sumeet has a pond in the shape of a prism.  The pond is completely full of water. Sumeet wants to empty the pond so he can clean it. Sumeet uses a pump to empty the pond. The volume of water in the pond decreases at a constant rate. The level of the water in the pond goes down by 20 cm in the first 30 minutes. Work out how much more time Sumeet has to wait for the pump to empty the pond completely. .............................................. (Total for Question 17 is 6 marks) ___________________________________________________________________________ 18. The diagram shows a solid shape.  The solid shape is made from a cylinder and a hemisphere. The radius of the cylinder is equal to the radius of the hemisphere. The cylinder has a height of 10 cm. The curved surface area of the hemisphere is 32 cm2. Work out the total surface area of the solid shape. Give your answer in terms of . .......................................... cm2 (Total for Question 18 is 5 marks) ___________________________________________________________________________  TOTAL FOR PAPER IS 78 MARKS 1MA0/1H AO2/AO3 Practice PaperQuestionWorkingAnswerMarkNotes1(i)20, 40, 60 12, 24, 36, 48, 60 20 = 45 = 225 12 = 43 = 223 3 and 5 or any multiple of 3, 5 4M1 attempts multiples of both 20 and 12 (at least 3 of each shown but condone errors if intention is clear) or identifies 60 or a multiple of 60 M1 (dep on M1) for a division by 20 or 12 or counts up multiples or identifies a common multiple (implied if one answer is correct or answers reversed) A1 cheese slices (packets) 3, burgers (boxes) 5 or any multiple of 3, 5 OR M1 for expansion of either 20 or 12 into factors M1 for demonstration that both expansions include 4 (or 2 2) A1 cao for cheese slices (packets) 3, burgers (boxes) 5(ii)60B1 for 60 or ft from their correct answer in (i) or ft common multiple2(a)2 reasons2B2 for 2 different reasons from given examples (B1 for 1 reason from given examples) eg No time frame eg No box for less than 10 accept no box for zero or none or 0 eg Overlapping intervals or boxes or 30 and/ or 50 in two boxes(b)1 reason1C1 for reason why the sample is biased eg they are only in the CD store, the people in the store are more likely to buy CDs she needs to ask people outside the store oe*334M1 for a method to calculate at least one area eg 10 7 (=70) or 16 10 (=160) M1 for a method to find the total area (=124) M1 (dep on M1) for 124 36 C1 (dep on M3) for 3 (pigs) clearly identified and supported by correct calculations OR M1 for an area of 36m drawn with dimensions shown M1 for 3 areas of 36m drawn with dimensions shown M1 (dep on M1) for method to find the area left (=16) C1 (dep on M3) for 3 (pigs) clearly identified and supported by correct calculations QuestionWorkingAnswerMarkNotes409 363M1 for listing 9, 18, 27, 36, 45, ...(at least 3 correct multiples with at most one incorrect) M1 for listing 12, 24, 36, 48, .... (at least 3 correct multiples with at most one incorrect) A1 for 09 36 or 9 36 (am) OR M1 for listing 9.09 9.18 9.27 9.36 ...(at least 3correct times with at most one incorrect) M1 for listing 9.12 9.24 9.36 ... (at least 3 correct times with at most one incorrect) A1 for 09 36 or 9 36 (am) OR M1 for 9 = 3 3 or 12 = 2 2 3 (could be in factor tree) M1 for 9 = 3 3 and 12 = 2 2 3 (could be in a factor tree) A1 for 09 36 or 9 36 (am) SC B2 for 9 36 pm or (after) 36 (minutes) on the answer line57305M1 for EMBED Equation.DSMT4 ( = 10) oe M1 for EMBED Equation.DSMT4 ( = 35) oe M1 for 6 10 or 4 35 M1 (dep on M1 earned for a correct method for a percentage calculation) for 60 + 140+ 530 A1 cao OR M1 for 6 200 (= 1200) or 4 350 (= 1400) M1 for EMBED Equation.DSMT4 oe M1 for EMBED Equation.DSMT4oe M1(dep on M1 earned for a correct method for a percentage calculation) for 60 + 140+ 530 A1 caoQuestionWorkingAnswerMarkNotes*6Not enough, needs 1335M1 for splitting the shape (or showing recognition of the absent rectangle) and using a correct method to find the area of one shape M1 for a complete and correct method to find the total area M1 for a complete method to find 70% of 19 (= 13.3) or 70% of their total cost or 70% of their area A1 114(m2) and ()133 or 114(m2) and ()13.3(0) and 108(m2) C1 (dep on M2) for a conclusion supported by their calculations OR M1 for a complete method for the number of tins required for one section of the area of the floor M1 for a complete method to find the number of tins for the whole floor M1 for a complete method to find 70% of their total number of tins and multiply by 19 A1 ()133 C1 (dep on M2) for a conclusion supported by their calculations *7Answer in range 35 504M1 for a method to either find the exact or approximate number of seconds in one day, e.g. 24 60 60 (=86400) or the number of minutes in 2014 seconds, e.g. 2014 60 or 2000 60 (H"30) M1 for a correct method to find the number of prizes; eg.  24 60 60 2014 oe or 60  30 24 oe B1 for rounding at least one appropriate value in the working to 1 sf, e.g. 24 rounded to 20 or 2014 rounded to 2000 or 86400 rounded to 90000 C1 (dep on M2) for answer in 35 50 clearly identified  QuestionWorkingAnswerMarkNotes*8(a)101B1 cao (b) Miles 0 10 20 30 40 50 Ed 0 15 30 45 60 75 Bill 10 20 30 40 50 60 Ed is cheaper up to 20 miles, Bill is cheaper for more than 20 miles3M1 for correct line for Ed intersecting at (20,30) 1 sq tolerance or 10 + x = 1.5x oe C2 (dep on M1) for a correct full statement ft from graph eg. Ed cheaper up to 20 miles and Bill cheaper for more than 20 miles (C1 (dep on M1) for a correct conclusion ft from graph eg. cheaper at 10 miles with Ed ; eg. cheaper at 50 miles with Bill eg. same cost at 20 miles; eg for 5 go further with Bill OR A general statement covering short and long distances eg. Ed is cheaper for shorter distances and Bill is cheaper for long distances) OR M1 for correct method to work out Ed's delivery cost for at least 2 values of n miles where 0 < n d" 50 OR for correct method to work out Ed and Bill's delivery cost for n miles where 0 < n d" 50 C2 (dep on M1) for 20 miles linked with 30 for Ed and Bill with correct full statement eg. Ed cheaper up to 20 miles and Bill cheaper for more than 20 miles (C1 (dep on M1) for a correct conclusion eg. cheaper at 10 miles with Ed; eg. cheaper at 50 miles with Bill eg. same cost at 20 miles; eg for 5 go further with Bill OR A general statement covering short and long distances eg. Ed is cheaper for shorter distances and Bill is cheaper for long distances) SC : B1 for correct full statement seen with no working eg. Ed cheaper up to 20 miles and Bill cheaper for more than 20 miles QWC: Decision and justification should be clear with working clearly presented and attributable9385M1 3x ( 5 = 19 x M1 for a correct operation to collect the x terms or the number terms on one side of an equation of the form ax + b = cx + d A1 for x = 6 M1 for substituting their value of x in the three expressions and adding or substituting their value of x after adding the three expressions A1 cao  QuestionWorkingAnswerMarkNotes*10Angle AED = 38 alternate angles are equal Angle ADE = (180 38) 2 = 71 x = 180 71 base angles of an isosceles triangle are equal angles in a triangle add up to 180 angles on a straight line sum to 180 OR angle AEF = 142 allied angles/co-interior angles add up to 180 ADE = 142 2 = 71 base angles of an isosceles triangle are equal exterior angle of a triangle is equal to the sum of the interior opposite angles , x = 180 71 angles in a straight line add to 180 OR Angle AED = 38 alternate angles are equal for angles BAE and AED and BAD and ADC (x) Angle DAE= (180 38) 2 = 71 base angles of an isosceles triangle are equal angles in a triangle add up to 180 Or Angle AED = 38 alternate angles are equal Angle ADE = (180 38) 2 = 71 base angles of an isosceles triangle are equal and angles in a triangle sum to 180 x = 38 + 71 alternate angles BAD and ADC(x) are equal x = 1094B1 for angle AED = 38 or AEF = 142 M1 for a complete method to find one of the base angles of the isosceles triangle C2 (dep M1) for x = 109 with complete reasons (C1 (dep M1) for one reason correctly used and stated)  QuestionWorkingAnswerMarkNotes11x = 130 + correct reasons4M1 for angle BFG = 65 may be seen on diagram M1 (dep) for correct method to calculate x, eg (x=) 65 + 65 (=130) or (x=) 180 " (180  2 65) (=130) C2 for x = 130 and full appropriate reasons related to method shown (C1 (dep on M1) for any one appropriate reason related to method shown) eg alternate angles; base angles in an isosceles triangle are equal; angles in a triangle add up to 180o; angles on a straight line add up to 180o; exterior angle of triangle = sum of two interior opposite angles; co-interior angles add up to 180o (allied angles) NB Any reasons stated must be used12124B1 for 60 seen M1 for (360 60) 2 (=150) M1 for 360 (180 150) or 150n=180(n-2) oe A1 cao OR B1 for 60 seen M1 for 60 2 (=30) M1 for 360 (602) A1 cao OR M2 for 30 seen M1 for 360 30 A1 cao  QuestionWorkingAnswerMarkNotes*13360 ( y180 (  EMBED Equation.DSMT4 4M1 ADC =  EMBED Equation.DSMT4  A1 180 (  EMBED Equation.DSMT4  C2 (dep on M1) for both reasons Angle at centre is twice the angle at the circumference Opposite angles in cyclic quadrilateral add to 180 (C1 (dep on M1) for one appropriate circle theorem reason) OR M1 reflex AOC = 360 ( y A1  EMBED Equation.3  oe C2 (dep on M1) for both reasons Angles around a point add up to 360 Angle at centre is twice the angle at the circumference (C1 (dep on M1) for one appropriate circle theorem reason)1450 1 1 1 50 1 1 1 50 4 M1 for 3 fractions  QUOTE  where a < 10, b < 9 and c < 8 M1 for  QUOTE    QUOTE   or  QUOTE   QUOTE   or  QUOTE   QUOTE   (= QUOTE   M1 for  QUOTE   +  QUOTE  QUOTE    QUOTE   +  QUOTE  QUOTE    QUOTE    or 3  QUOTE   A1 for  QUOTE   QUOTE   oe. eg.  QUOTE   QUOTE   Alternative Scheme for With Replacement M1 for  QUOTE   QUOTE   (= QUOTE   M1 for  QUOTE   QUOTE   3 (= QUOTE   M0 A0 No further marksQuestionWorkingAnswerMarkNotes15(a) QUOTE   = (a + b  QUOTE   =  QUOTE  + EMBED Equation.DSMT4  QUOTE    QUOTE   = a +  EMBED Equation.DSMT4 (a + b) = EMBED Equation.DSMT4 a +  EMBED Equation.DSMT4 b OR  QUOTE   =  QUOTE  + EMBED Equation.DSMT4  QUOTE    QUOTE   = b + EMBED Equation.DSMT4 ((b + a) = EMBED Equation.DSMT4 a+ EMBED Equation.DSMT4 b  EMBED Equation.DSMT4 a +  EMBED Equation.DSMT4 b3M1 for correct vector equation involving EMBED Equation.3 , eg.  EMBED Equation.DSMT4 , may be written, partially or fully, in terms of a and b, e.g. ( EMBED Equation.DSMT4 ) a +  EMBED Equation.3  EMBED Equation.3  M1 for showing answer requires  EMBED Equation.3  EMBED Equation.3  EMBED Equation.3 or  EMBED Equation.3  EMBED Equation.3  EMBED Equation.3  A1  EMBED Equation.DSMT4 a +  EMBED Equation.DSMT4 b oe (b) QUOTE  = QUOTE  + QUOTE  + QUOTE   = a + b + b = a + 2b  EMBED Equation.3 = 3( EMBED Equation.3 a+ EMBED Equation.3 b )  EMBED Equation.3  = 3 EMBED Equation.3  Proof3M1 for a correct vector statement for  EMBED Equation.DSMT4 or EMBED Equation.DSMT4 in terms of a and b, e.g.  QUOTE   = a + b + b oe or  EMBED Equation.DSMT4 =  EMBED Equation.3 ((b + a) + b + b oe A1 for correct and fully simplified vectors for  EMBED Equation.3 (may be seen in (a)) and for  EMBED Equation.DSMT4 (= a + 2b) or  EMBED Equation.DSMT4 (= EMBED Equation.DSMT4 a +  EMBED Equation.DSMT4 b) C1 (dep on A1) for statement that  QUOTE   or  EMBED Equation.DSMT4  is a multiple of  QUOTE   (+ common point)  QuestionWorkingAnswerMarkNotes165x24M1 for 4x 4x M1 for (2x 4x)/2 or (2x x)/2 or(3x 4x)/2 M1(dep M2) for 16 x2 4 x2 x2 6 x2 A1 for 5x2 OR M1 for  QUOTE   QUOTE   (=  QUOTE   QUOTE   =  QUOTE   QUOTE   x) M1 for  QUOTE   QUOTE   (= QUOTE   QUOTE  =  QUOTE   QUOTE  x) M1(dep M2) for  QUOTE   (= QUOTE   A1 for 5x2171 hour 45 mins6M1 for method to find volume of pond, eg EMBED Equation.3(1.3 + 0.5) 2 1 (= 1.8) M1 for method to find the volume of water emptied in 30 minutes, eg 1 2 0.2 (= 0.4), 100 200 20 (= 400000) A1 for correct rate, eg 0.8 m/hr, 0.4 m in 30 minutes M1 for correct method to find total time taken to empty the pond, eg  1.8  0.8 M1 for method to find extra time, eg 2 hrs 15 minutes " 30 minutes A1 for 1.75 hours, 1 QUOTE   QUOTE   hours, 1 hour 45 mins or 105 mins OR M17Hpq   »ttctcQ57jhxhFo5CJOJQJU^JaJmHnHu#hxhFo6CJOJQJ^JaJ hxh7rCJOJQJ^JaJ#hxhFo5CJOJQJ^JaJ hxhFoCJOJQJ^JaJ#hxhFo5CJOJQJ^JaJ#hxh7r5CJOJQJ^JaJ hxh:&jhxhFoU jhxh$+UmHnHu 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hdhnp%OJQJUVj#hhnp%hnp%EHUjJhnp%hnp%EHUhnp%hnp%OJQJjhnp%hnp%OJQJUhdhnp%EHOJQJhdhnp%5OJQJjhdhnp%OJQJU!jGhdhnp%EHOJQJU#j0nV hdhnp%OJQJUVhdhnp%OJQJEeFeGeHeIeJe[e\e]e^eaeeeeeeeeeeeeeeeeeeexlxaUIaUaUaUaUaUh,IRhmH*OJQJh,IRhm6OJQJh,IRhmOJQJh};h};5OJQJh};hm5OJQJ h,IRhu#h@hu5OJPJQJnH tH hu h@hnp%h8%hnp%OJQJ\hdhnp%5OJQJhdhnp%OJQJjhnp%hnp%EHUjhnp%hnp%OJQJUhnp%hnp%OJQJjUhnp%hnp%EHU]e^e_eae1//kd$$IfTlֈM5=+ t08U44 laytuTaejereye~eeeeeeeeeeef ffffff $Ifgdm $$Ifa$gdm $$Ifa$gd};Ff $$Ifa$gd eeeeeeeeeeeeeeeeeeeeeeefff fffffff#f$f%f&f'f)f-f.f5f6f7f8f9f;fBf‡jh,IRhmUjqh,IRhmUjh,IRhmUjh,IRhmUjh,IRhmOJQJUjh,IRhmOJQJUh,IRhm5OJQJh,IRhmH*OJQJh,IRhm6OJQJh,IRhmOJQJ/BfCfDfEfFfGfIfJfQfRfSfUf\f]f^f_f`fbfcfdfefffmfnfufvfwfxfyf{fffffffffffffֱ֏ujjh,IRhmUjh,IRhmUjh,IRhmOJQJUjh,IRhmUjth,IRhmUh,IRhm6OJQJjh,IRhmUj(h,IRhmUjh,IRhmOJQJUjh,IRhmOJQJUh,IRhmOJQJjh,IRhmOJQJU)fffffffffffffffffffffffffffffffffffffffצאׅzoch,IRhmH*OJQJj h,IRhmUj0 h,IRhmUhhmOJQJj h,IRhmUj^ h,IRhmUh,IRhm6OJQJj; h,IRhmOJQJUj h,IRhmUj}h,IRhmUjh,IRhmOJQJUjh,IRhmOJQJUh,IRhmOJQJ&ffffff g5g6gFgGgHgIggg|i~iiiiiiiɾ{sdOd@jh,IRhmOJQJU(ji h,IRhmOJQJUmHnHujhhmOJQJUh 0OJQJ!ju hhmEHOJQJU'jCٓU hhmEHOJQJUVhhmEHOJQJ!jhhmEHOJQJUhhmOJQJh,IRhmOJQJh};h};5OJQJh};hm5OJQJ h,IRhuhuhmH*OJQJfff1% $$Ifa$gd};kdr $$IfTlֈ479 t07D44 layt 0Tfff g g2geggg$hhhiTiii,TnBs  $Ifgdm $$Ifa$gdmiiiiiiiiij  ./6789ڇڵr](j* h,IRhmOJQJUmHnHu(j& h,IRhmOJQJUmHnHujC$ h,IRhmUjn" h,IRhmUh 0OJQJUhhm5OJQJ\hhmOJQJjhhmOJQJUjx h,IRhmUjh,IRhmOJQJUh,IRhmOJQJj h,IRhmU" for method to find volume of water emptied in 30 minutes,.eg. 1 2 0.2 (= 0.4), 100 200 20 (= 400000) M1 for method to work out rate of water loss eg. 0.4 2 A1 for correct rate, eg 0.8 m/hr M1 for correct method to work out remaining volume of water eg.  QUOTE   (1.1 + 0.3) 2 1  QUOTE  (= 1.4) M1 for method to work out time, eg 1.4 0.8 A1 for 1.75 hours, 1 QUOTE   QUOTE   hours, 1 hour 45 mins or 105 mins NB working could be in 3D or in 2D and in metres or cm throughout181285M1 for  EMBED Equation.DSMT4  = 32 oe A1 for (r =) 4 M1 for 2"4"10 (=80) or "4"2 (=16) or ft their r M1 for 32 + "80" + "16" oe or 402.1 "402.3 or ft their r A1 cao  Results Plus data for AO2/AO3 Practice Paper 1H: Qu. No.SeriesQuestionSpec refScoreMarksAO2AO3Percent1Nov-137Nc3.5043187.52Mar-133SPc,SPb2.4832182.73Jun-147GMx, Na3.1342278.34Mar-138Nc,GMo2.2732175.75Mar-1311Na,Nm,No3.6054172.06Nov-1310GMx,Na3.2153264.27Jun-1413Nu, GMp1.7542243.88Jun-123As1.6842242.09Nov-138Ad,Af1.5552331.010Mar-1310GMa,GMb1.0843127.011Nov-148Gma, GMb0.9542223.812Nov-1218GMa,GMb,GMc0.9242223.013Nov-1322GMj,Ab0.6542216.314Jun-1326SPq0.6343115.815Nov-1324GMcc0.7463312.316Jun-1320GMx0.4642211.517Jun-1317GMaa0.516338.518Nov-1420GMz, GMbb0.195233.829.3078443437.6     PAGE   PAGE \* MERGEFORMAT 21 AO2/AO3 Practice Papers 1MA0/1H AO2/AO3 Practice Papers 1MA0/1H  PAGE \* MERGEFORMAT 31 AO2/AO3 Practice Papers 1MA0/1H AO2/AO3 Practice Papers Higher Tier 1 hour 20 minutes 1MA0 / 1H 10 20 30 40 5 10 15 20 25    468`bd鮢|k^O^;'jX h(h qOJQJUVaJh(h qEHOJQJaJh(h qOJQJaJ!jh(h qOJQJUaJh:h q6OJQJaJh:h qOJQJaJh,IRh qOJQJh};h q5OJQJ h,IRhmhhmOJQJjhhmOJQJUj. h,IRhmUjh,IRhmOJQJUh,IRhmOJQJj, h,IRhmU 1% $$Ifa$gd};kd0 $$IfTlֈXx7; t07D44 layt 0T"&~  $Ifgd $$Ifa$gd $Ifgdm $$Ifa$gdm dfhrt  ,.<>βΤΚΓwrjwhxh5 hnp%5hxhk@5hxh5 hC5 hxhnp% h,IRh qh qOJQJaJh:h qH*OJQJaJh:h q5OJQJaJh:h q6OJQJaJh:h qOJQJaJ!jh(h qOJQJUaJ%j1 h(h qEHOJQJUaJ(1,,'gdgdnp%kd*5 $$IfTlֈXx7; t07D44 layt 0T!'-15=>@GILQSUW\]_Ff; Ff7 $$Ifa$gd\H $Ifgd\H $$Ifa$gdDgd-5=>@SW]_w{ -179LPVXnrx{Һҩrrr%h\Hh\HB*CJ^JnH phtH )h\Hh\HB* CJmH nH phpsH tH h\Hh\HCJ^JnH tH  h\Hh\HCJmH nH sH tH /h\Hh\H5B* CJ\mH nH phpsH tH &h\Hh\H5CJ\mH nH sH tH +h\Hh\H5B*CJ\^JnH phtH h\H,_fhpuwy{FfB Ff6? $$Ifa$gdD $$Ifa$gd\H $Ifgd\H   $$Ifa$gd\HFfnI $Ifgd\H $$Ifa$gdDFfF $$Ifa$gd\H &+-/1679@BEJLNPUVX_FfS Ff8P $Ifgd\H $$Ifa$gdDFfL $$Ifa$gd\H_aglnprwx{FfdZ $Ifgd\HFfV $$Ifa$gdD $$Ifa$gd\H $$Ifa$gd\H  +/57NRXZptz|ٷٷ٩٩٩٩ٕ}yqmqhjhUh\H/h\Hh\H5B* CJ\mH nH phpsH tH &h\Hh\H5CJ\mH nH sH tH h\HCJmH nH sH tH h\Hh\HCJ^JnH tH %h\Hh\HB*CJ^JnH phtH  h\Hh\HCJmH nH sH tH )h\Hh\HB* CJmH nH phpsH tH *    $$Ifa$gd\HFf.a $Ifgd\H $$Ifa$gdDFf] $$Ifa$gd\H  $)+-/458?BGLNPRWXFfTk Ffg $$Ifa$gd\H $Ifgd\H $$Ifa$gdDFfd $$Ifa$gd\HX[beinprtyz}Ffr Ffn $$Ifa$gdD $$Ifa$gd\H $Ifgd\H $$Ifa$gd\HFfx $Ifgd\HFfzu $$Ifa$gd\H $$Ifa$gdD $$Ifa$gd\H  12346;TUVWXoprstv{૓~h7rh&5CJaJh&5CJaJh$+h&5CJ$aJ$h4h&5CJ$aJ$h&5CJ$aJ$h&CJOJQJaJh7rh&CJOJQJaJhCmHnHujh&Uh& h&0J$jh&0J$UjhUh134VWt$a$gd'~gd_#$a$# #&`#$gdr     櫧h\Hh3 hWh&6B*CJaJphUhWh&B*CJaJphh&5CJaJh7rh&5CJaJh&h7rh&5CJaJhz5CJaJ&    $a$gd'~$a$gd'~30 0 x y @ 00&P 1/R :p7r. 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