Level 2 Certificate in Further Mathematics Practice Paper Set 2 Paper 2 8360/2. MARKING SCHEME. Accurate answers provided

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Paper 2 - Calculator Q Answer Mark Comments 1(a) y = 13 x B2 oe B1 (gradient) 13 oe B1 y = mx (± 0) m ≠ 13 oe 1(b) 62 + 22 (= 36 + 4 = 40) M1 62  22 M1 Dep 6.32(4…) or 6.325 A1 ... 2 sf answer needed 6.3 B1ft ft Any answer seen  2 sf that is rounded correctly to 2sf 2(a) m10 B1 2(b) m16 B1 2(c) m2 B1 2(d) m3 B2 B1 m6 or 3 1 m 3 (4, 0) B1 (0, 10) B1 12  their 4  their 10 M1 20 A1ft 4 5(x – 4) + 3x = 30 M1 Allow one error 5x  20 + 3x = 30 M1 ft Their one error if made 8x = 50 A1 6.25 A1ft oe ft From M1AQA Level 2 Certificate in Further Mathematics - 8360/2- Set 2 - Paper 2 - Practice Paper 5 Q Answer Mark Comments 5(a) 3 B1 5(b) 2 B1 5(c) x2 = 4 or 14 = 3x M1 (x =) 2 A1 Do not allow if (x =) 2 also included as a solution (x =) 3 14 A1 5(d) f(0) (= 4) or f(3) (= 5) or f(5) ( = 1) M1 4 ≤ f(x) ≤ 5 A2 oe eg, [4, 5] A1 Answer uses 4 and 5 but incorrect notation used eg, 4 ≤ x ≤ 5 6(a) 2 and 5 B1 6(b) x = 32 B1 oe 6(c) 2  x  5 B2ft ft Their two values in (a) B1 2  x  5 7 12  18  10  sin p (= 90sin [Show More]

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