Mathematics > MARK SCHEME > Level 2 Certificate in Further Mathematics Practice Paper Set 1 Paper 2 8360/2. ,Marking scheme for (All)
Practice Paper - Set 1 - Paper 2 - 8360/2 - AQA Level 2 Certificate in Further Mathematics 4 Paper 2 - Calculator Q Answer Mark Comments 1(a) Finds an equivalent ratio to 3 : 5 eg, 6 : 10 M1 m ... 12 m = 35 18 : 30 A1 (m =) 18 or (f =) 30 48 A1ft ft Their 18 + their 30 Alt 1(a) 5 3 12 = 6 M1 6 ×(3+5) A1 48 A1ft 1(b) 100 a × b or 100 b × a M1 100 a × b and 100 b × a A1 100 ab and 100 ba 1(c) 16 × 1.1 M1 Implied by 16 × 1.1n where n is an integer 4 A1 2(a)(i) 8x + 12 + 2x 14 M1 3 terms correct 10x 2 A1 2(a)(ii) m4 + 2m3 B2 B1 For 1 term correct 2(b) 9 2d = 4(1 d) M1 9 2d = 4 4d M1 oe –2 12 A1AQA Level 2 Certificate in Further Mathematics - 8360/2 - Paper 1 - Set 1 - Practice Paper 5 Q Answer Mark Comments 3(a)(i) 4(n + 1) 10 M1 Explains that the terms increase by 4 4n + 4 10 A1 3(a)(ii) 4n 10 + 4n 6 M1 8n 16 = 8(n 2) A1 oe eg, 8n 16 and states that 8 and 16 are divisible by 8 3(b)(i) 5 3 n n = 1 M1 3n = n + 5 M1 oe (n =) 2 12 and n should be an integer A1 3(b)(ii) n n n nn 5 3 (= 5n 1 3 ) M1 Substitutes large value for n (eg, 1000) or states for large n, n + 5 n 3 A1Practice Paper - Set 1 - Paper 2 - 8360/2 - AQA Level 2 Certificate in Further Mathematics 6 Q Answer Mark Comments 4 (BC =) 8 B1 Midpoint of BC attempted ( 2 7 5 , 2 4 6 ) M1 (6, 5) AM2 attempted (their 6 2)2 + (their 5 1)2 M1 32 or AM = 32 12 × their 8 × their 32 M1 8 A1ft ft From B0 M3 Alt 4 Surrounding 5 × 5 square drawn M1 Any one of 12 × 3 × 5 or 12 × 2 × 2 or 12 × 5 × 3 M1 All three of 12 × 3 × 5, 12 × 2 × 2, 12 × 5 × 3 A1 25 – their 7.5 – their 2 – their 7.5 M1 8 A1 5(a) (x + a)(x + b) where ab = 28 M1 (x 4)(x 7) A1 (x =) 4 and (x =) 7 A1ft ft If M1 gained 5(b) x = their 4 and x = their 7 M1 16 and 49 A1ft ft From their two values found in (a) [Show More]
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