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Two Types of Factorising
by taking out a common factor Factorising Quadratic Expressions Whatβs common? Whatβs left? π π +ππ+π (π+ )(π+ )
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So far, we have solved equations of the form:
π₯+1 π₯+2 =0 πΏπ»π πππππππ¦ ππππ‘ππππ ππ π₯ 2 +3π₯+2=0 ππππ π‘π ππππ‘ππππ π πΏπ»π ππππ π‘ TODAY: We will also solve equations of the form: π π βππ=π
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π π βππ=π π₯ π₯β2 =0 π₯=0 ππ π₯β2=0 π₯=0 ππ π₯=2
π₯=0 ππ π₯β2=0 π₯=0 ππ π₯=2 When the equation to solve is of this form one solution will always be π=π!
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ππ π +ππ=π 2π₯ π₯+2 =0 2π₯=0 ππ π₯+2=0 π₯=0 ππ π₯=β2
2π₯=0 ππ π₯+2=0 π₯=0 ππ π₯=β2 When the equation to solve is of this form one solution will always be π=π!
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ππ π βππ=π π₯ 8π₯β5 =0 π₯=0 ππ 8π₯β5=0 π₯=0 ππ 8π₯=5 π₯=0 ππ π₯= 5 8
π₯=0 ππ 8π₯β5=0 π₯=0 ππ 8π₯=5 π₯=0 ππ π₯= 5 8 When the equation to solve is of this form one solution will always be π=π!
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π π βππ=π
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ππ π βππ=π
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π π π βππ=π
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π π π +ππ=π
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Homework: Factorising LHS by common factor
STP 9 Pg 225 Exercise 11d No. 2, 5, 8, 10
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