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Introduction to factorisation
(placing into brackets) Saturday, 21 September 2019
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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 β1 x β8 2 x 4 β this pair add to give +6 β2 x β4 Hence π₯2+6π₯+8 = (π₯+2)(π₯+4)
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Example Factorise each of the following π₯2+7π₯+10 π₯2β11π₯+10 π₯2+12π₯+20 π₯2+7π₯+6 π₯2+2π₯β15 π₯2+14π₯+49 π₯2+10π₯+21 π₯2βπ₯β12 π₯2β2π₯β35 π₯2β13π₯+22
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Example Factorise each of the following π₯2β4π₯β12 π₯2β8π₯+15 π₯ 2 +7π₯β30
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Example Factorise each of the following expressions a) 2 π₯ 2 +7π₯+3 b) 2 π₯ 2 +5π₯β12 c) 6 π 2 +11π+3 d) 4 π¦ 2 β12π¦+5 e) 4 π 2 +13πβ12 f) 15 π 2 β16π+4
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