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ALGEBRA
By the end of the lesson you will be able to:
• Revise rules of indices.
• Multiply two brackets.
•   Use the formula to expand the square of a binomial.
• Factorise expressions by using common factor or grouping terms.
• Simplify algebraic fractions.
• Factorise expressions by using difference of two perfect  squares .
Write without using brackets:
2 x ( x ­ 5 )  ­ ( x + 5 )=
(x + 2y)(x ­ 6y) ­ (x ­ y)(x ­ 3y) =                            
Expand:
Factorise:
Factorise:
Factorise:
Simplify:
Simplify:
Make x the subject of the formula:
Make r the subject of the formula:
Solve the equation:
Solve the equation:
Solve the equation:
Solve by substitution:
Solve by elimination method:
Solve :
Factorise the expression:
a ( 2 + x ) + b ( 2 + x) =
Factorise the expression:
2 a + a x + 2 b + b x = 
Factorise the expression:
3 x ­ 3 y + ax ­ a y =
( x ­ 5 ) ( x + a ) =  x2
 + x a ­ 5 x ­ 5 a
Expand
Factorise
a x + b x + ay + by =
Factorise:
xy +mx + 3y +3 m =
Factorise:
t2 
­ 3 ta + t ­  3a=
Attachments
Difference of 2 Squares ﴾Geometric Demo﴿.ppt
5 Common factor & grouping.doc

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Master Algebra with Rules of Indices, Binomial Expansion, and Factorization