(a)4x(x + 3) = 0, x = (or use of quadratic formula)M1 x = 0 x = 3A1 A13 (b)Using b2 4ac = 0 or other manner, proceed to c = M1 c = 9A1 (2x + 3)(2x + 3) = 0 x = (or other method to conclude a 3-term quadratic)M1 x = [pic]A14 [7] C1 Revision Questions Sheet 2 1.Rationalising every surdM1 [pic]A1, A1 ??6 + 2?3 + ?2(or p = ?1, q = 2, r = 1)A14 [4] 2.(a)b2 4ac = (k)2 36 = k2 36M1 A1 Or, (completing the square), [pic] Or, if b2 and 4ac are compared directly, [M1] for finding both [A1] for k2 and 36.M1 A1 No real soluti! ons: k2 36 < 0, 6 < k < 6 (ft their 36)M1, A1ft4 (b)x2 4x + 9 = (x 2)2 . (p = 2)B1 skip statement p = ?2 if differently correct. x2 4x + 9 = (x 2)2 4 +9 = (x 2)2 + 5 (q = 5)M1 A13 M: Attempting (x ± a)2 ± b ± 9, a ? 0, b ? 0. (c)Min value...If you want to get a full essay, order it on our website: OrderEssay.net
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