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Introduction to factorisation

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Presentation on theme: "Introduction to factorisation"β€” Presentation transcript:

1 Introduction to factorisation
(placing into brackets) Saturday, 21 September 2019

2 Example Rewrite π‘₯2+6π‘₯+8 as a product of two brackets. [this is called factorisation] To factorise π‘₯2+6π‘₯+8 we need two numbers which Multiply to give +8 Combine to give +6 For +8 the only possibilities are: 1 x 8 –1 x –8 2 x 4 ← this pair add to give +6 –2 x –4 Hence π‘₯2+6π‘₯+8 = (π‘₯+2)(π‘₯+4)

3 Example Factorise each of the following π‘₯2+7π‘₯+10 π‘₯2βˆ’11π‘₯+10 π‘₯2+12π‘₯+20 π‘₯2+7π‘₯+6 π‘₯2+2π‘₯βˆ’15 π‘₯2+14π‘₯+49 π‘₯2+10π‘₯+21 π‘₯2βˆ’π‘₯βˆ’12 π‘₯2βˆ’2π‘₯βˆ’35 π‘₯2βˆ’13π‘₯+22

4 Example Factorise each of the following π‘₯2βˆ’4π‘₯βˆ’12 π‘₯2βˆ’8π‘₯+15 π‘₯ 2 +7π‘₯βˆ’30

5 Example Factorise each of the following expressions a) 2 π‘₯ 2 +7π‘₯+3 b) 2 π‘₯ 2 +5π‘₯βˆ’12 c) 6 π‘Ž 2 +11π‘Ž+3 d) 4 𝑦 2 βˆ’12𝑦+5 e) 4 π‘š 2 +13π‘šβˆ’12 f) 15 π‘Ÿ 2 βˆ’16π‘Ÿ+4


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