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solving quadratics:factorisation
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solving quadratics:factorisation
example: X^2 + 7X +10=0 two numbers that add to the middle number but times to the number before the equals symbol.
(X+5)(X+2)=0
x+5=0 x+2=0
x= -5 x=-2 to get this answer you add or subtract the numbers, depending on the symbol inside the bracket
x=-2 or x=-5
harder :
x^2 - x - 6=0
(x-3)(x+2)=0 x=3 or x=-2
6x^2 +13x-5=0
(3x-1)(2x+5)=0
due to there being more than one x we now have to do the calculation: 3x-1=0
, so 3x=1 x=1/3
2x+5 = 0
2x=-5
x=-5/2
factorising without =0
x^2 -4x +18 =4x+2 so we have to simplify this first. we take away the values on the right hand side of the equals from the values on the left hand side.
-4x - 4x = -8x
18 - 2
that now leaves us with: x^2-8x+16=0
from this we can now factorise into: (x-4)(x-4)=0
so x=4
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- Year 7 Maths Notiz am solving quadratics:factorisation, erstellt von isaac higgs am 09/11/2020.
- Erstellt von
- isaac higgs · Nov 2020
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- 9 Nov 2020
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